ࡱ> d'I~us~| z!!x""v##$%%%~&&|''z((x))v**t++r,,p--n..l//j00h1q`D/bjbjqPqP93+::FǛNNNNJJJD666 ʒN-*",S,,TB-B-B-B-B-B-B-$~Q-hS-JB- J,<,K,,,B-NNS&N-",",",,J N JB-",,B-",",*b-V5J- pյR62,7-Ro#-\N-0N--0U-,0U--0U-J-E,Y,",g, s,uK,ь,L,(B-B-,^E,E,E,N-,,,,$NNNNNN KERESZTMETSZETI JELLEMZPK A keresztmetszet fogalma Rdszerkezeteinket a tengelyvonal mentn, annak fggvnyeknt rtelmezett belsQ erQk, ignybevtelek alapjn kell mreteznnk. A mretezs valjban a tengelyre merQleges lls metszet, az n. keresztmetszet megfelelQ alakjnak s mretnek kivlasztsa az anyagi megfelelQsgi kritriumok kielgtsvel. Az ignybevtelek ismeretben a keresztmetszet alakja, mrete hatrozza meg a kapcsolatban az anyagra jut fajlagos belsQ erQ, a mechanikai feszltsg rtkt. A feszltsgszmts trgyalshoz szksgnk van a keresztmetszetek mint skidomok tulajdonsgainak, jellemzQinek feltrsra, megismersre. Az albbiakban rszben mr ismert, rszben j, eddig nem hasznlt keresztmetszeti jellemzQkkel foglalkozunk, amelyekre a keresztmetszet pontjaiban bredQ feszltsgek meghatrozsa sorn szksgnk lesz. A keresztmetszeti jellemzQk meghatrozsra az elemi geometriai mdszerek helyett egy (esetenknt kiss mesterkltnek tqnQ, de) ltalnos, s hatkony matematikai eljrst ismertetnk. A gondolatmenetet a terlet meghatrozsa kapcsn mutatjuk be, de a tbbi jellemzQ elQlltsa sorn is alkalmazzuk. A keresztmetszeti terlet A legegyszerqbb jellemzQ, amit a skidom ismert tpus rszekre bontsval (vagy ppen kiegsztsvel) mindenki tud rtelmezni, s mindenki meg is tud hatrozni.     A terlet meghatrozsa teht trtnhet a skidomBA ill. a skidom KR rajzolhat, ismert terletq tglalapok terletsszegnek meghatrozsval. gy a tnyleges terlet als ill. felsQ korltja llthat elQ. Ha az elemi tglalap terlett minden hatron tl cskkentjk, hatrtmenetben a skidom TNYLEGES terlett kapjuk meg.   A slyvonal-slypont-statikai nyomatk A fizikban egy test slypontjnak azt a pontot tekintettk, ahol a test slyt (valjban minden egyes pontjra hat, trfogaton megoszl gravitcis terht) egyetlen eredQ erQknt jelenthetjk meg. A slyponton tmenQ egyeneseket a test slyvonalainak neveztk. Egy skidom esetben a slypont ill. a slyvonalak meghatrozst a fenti fizikai szemllettel gy vgezhetjk el, hogy a skidomot egyenletes v vastagsgot s r sqrqsget felttelezve vzszintes sk (virtulis) testknt kezeljk. Ez esetben a ngyzethls feloszts minden egyes elemre egy-egy kicsiny, a skra merQlegesen ll, a felletelem mretvel arnyos elemi erQ mqkdik, s ezen elemi erQk eredQjnek helye lesz a slypont. Egy prhuzamos erQrendszer eredQjnek helyt az erQirnyra merQleges skban felvett tengelyekre felrhat nyomatki egyenletek szolgltatjk.    EMBED Equation.3  Az egyszerqstsek utn a trt nevezQjben a skidom terlete marad, a szmll pedig egy nyomatk-jellegq mennyisg, amit a statikai nyomatknak neveznk. A slypont yS koordintja hasonl mdon llthat elQ.   A slypont meghatrozsnak matematikai megkzeltsben a skidom pontjaihoz (a ngyzethls felosztsban a hl csompontjaihoz) az elemi felletek nagysgait rendeljk jellemzQ mennyisgknt, s a slypont koordintit a ponthalmaz koordintinak slyozott tlagaknt rtelmezzk. Ez a megolds vgeredmnyben a fentiekkel azonos kifejezst szolgltat, de nem dombortja ki a statikai nyomatk nyomatk-jellegt. Ugyanakkor a slyozott tlagknt rtelmezett slypont nemcsak skidomok, hanem tetszQleges alak felletek, testek slypontjnak meghatrozsra alkalmas, csak a pontokhoz az aktulis jellemzQ mennyisgeket (hosszsgelem, felletelem, trfogatelem) kell rendelnnk. Ha teht az sszetett vonal-fellet-trfogat elemeit (s azok elemi slypontjait) meg tudjuk hatrozni, akkor a slypont koordintit a jellemzQ mennyisgekkel slyozott elemi slypontok slyozott tlagaknt kaphatjuk. Ennek megfelelQen az albbi sszefggsben az m slyszm brmilyen slyoz mennyisget jelenthet.  A msodrendq nyomatkok A msodrendq nyomatkok defincija-elQlltsa A statikai nyomatkot a skidom elemeibQl a tengelyektQl mrt tvolsgok elsQ hatvnyaival szorozva lltottuk elQ. Ezeket a mennyisgeket sszevont nven a felletelemek elsQrendq nyomatkainak nevezhetjk. Az elsQrendq nyomatkok elQjeles mennyisgek, gy bizonyos esetekben (pl. a slyponti tengelyekre felrt statikai nyomatkokban) a skidom adatai  elvesznek . Ha olyan jellemzQt keresnk, amely a tengelyvlasztstl fggetlenl  Qrzi a skidom adatait, s nemcsak a felletnagysgot, hanem a felletelemeknek a tengelyekhez viszonytott helyzett is megadja, akkor a felletelemeket a tengelyektQl mrt tvolsgok msodik hatvnyval kell szoroznunk. Az gy elQlltott mennyisgeket a skidomok msodrendq nyomatkainak nevezzk. A tengelytQl mrt tvolsg ngyzetvel trtnQ szorzs a fizikban a forgmozgs dinamikai egyenletben a test (forgsi) tehetetlensgt kifejezQ inercianyomatkban szerepelt. A skidomainkbl ennek analgijra ksztett msodrendq nyomatkokat ezrt a Mechanikban is tehetetlensgi (vagy inercia-) nyomatkoknak nevezzk.   Az elemi felletek tengelytvjainak msodrendq kifejezsei nemcsak az x ill. az y tengelytvok ngyzetei lehetnek, hanem e kt tengelytv szorzata is. Az ily mdon definilt msodrendq nyomatk neve centrifuglis (vagy devicis) nyomatk. A transzlcis tengelytranszformci (STEINER-ttel) Vizsgljuk meg, hogyan vltoznak egy skidom msodrendq nyomatkai, ha a tengelykeresztet a slypontbl (elforgats nlkl) elmozdtjuk. A slyponti x s a vele prhuzamos (idegen) x tengelyek y irny tvolsgt cx, a slyponti y s a vele prhuzamos (idegen) y tengelyek x irny tvolsgt cy jelli.    A definci szerinti sszefggs a centrifuglis nyomatkra is felrhat:     A slyponti tengelyekkel prhuzamos, idegen tengelyekre vonatkoz msodrendq nyomatkok a slyponti tengelyekre felrt rtkekbQl a skidom terletnek s a megfelelQ irny tengelytvolsgok ngyzetnek-szorzatnak sszegeknt kaphat. A levezetsben felhasznltuk, hogy a kiindulsi tengely slyponti volt, ezrt a STEINER-ttel alkalmazhatsgnak felttele, hogy a kt tengely egyiknek slypontinak kell lennie. (Idegen tengelyrQl a slypontira az sszefggsek trendezsvel juthatunk.) Az inercianyomatkok ttrsi kpletben a tengelytvolsg a ngyzeten szerepel, azaz brmilyen irnyban mozdtjuk is el a tengelyt a slypontbl. a tehetetlensgi nyomatk az j tengelyre mindenkppen nagyobb lesz a slyponti tengelyre rvnyes rtknl. Msknt fogalmazva: egymssal prhuzamos tengelyekre felrt tehetetlensgi nyomatkok kzl mindig a slyponti tengely adja a minimumot.     Egyszerq skidomok msodrendq nyomatkai A tglalap tehetetlensgi nyomatka az oldalegyenesvel prhuzamos slyponti tengelyre Tglalap esetben a kettQsintegrl helyett az lland szlessg miatt elegendQ csak az x tengelyre merQlegesen integrlni, azaz a dA felletelemet egy a szlessgq s dy magassg lamellaknt vehetjk fel.       A tglalap tehetetlensgi nyomatka az oldalegyenesvel megegyezQ tengelyre A tglalap oldalegyenesre a tehetetlensgi nyomatk a STEINER ttel alkalmazsval llthat elQ.    A derkszgq hromszg tehetetlensgi nyomatka a befogval prhuzamos, a szemkzti cscson tmenQ tengelyre A hromszg esetben a magassg mentn a szlessg linerisan vltozik, gy a kettQsintegrls (viszonylag) egyszerqen vgrehajthat. A derkszgq hromszgekben az alappal prhuzamos, a szemkzti cscson tmenQ tengelyre felrt tehetetlensgi nyomatkban az alap mrete csak elsQ fokon szerepel, gy az sszefggs a fenti, kt derkszgq hromszgbQl sszelltott ltalnos hromszgre is igaz.  Az ltalnos hromszg tehetetlensgi nyomatka az egyik oldalegyenesre, ill. a vele prhuzamos slyponti tengelyre A cscson tmenQ, s a szemkzti oldallal prhuzamos tengelyre ismerjk a hromszg tehetetlensgi nyomatkt, innen pedig a STEINER-ttel alkalmazsval a prhuzamos, slyponti tengelyre vonatkoz inercik meghatrozhatk. Az oldallre vonatkoz inercia meghatrozsa a slyponti rtkbQl, a tengelytranszlcis sszefggs ismtelt alkalmazsval lehetsges.          Az ltalnos hromszg centrifuglis nyomatka A hromszg esetben (ltalban) nincs szimmetria, gy az alkalmazott tengelykeresztre a centrifuglis nyomatk nem lesz zrus. A centrifuglis nyomatk meghatrozshoz a skidomot szimmetriatengellyel, mgpedig az alkalmazott tengelyeinkkel prhuzamos szimmetriatengellyel rendelkezQ elemekre kell bontanunk, s a szimmetrikus elemek transzlcis (STEINER-) tagjainak sszege szolgltatja a teljes skidom centrifuglis nyomatkt. Egy ltalnos hromszg mindig felbonthat kt derkszgq hromszgre, ezek pedig mindig felbonthatk kt-kt egyenlQszrq, szimmetrikus hromszgre.  A centrifuglis nyomatk ltalnos (transzlcis) sszefggse:  ha az elemi skidomok szimmetrikusak, akkor a sajt slyponti tengelykeresztre vonatkoz centrifuglis nyomatkok rtke zrus.  A kr kzppontjra vonatkoz polris inercianyomatk A levezetst clszerqen polrkoordintarendszerben vgezzk.    A kr esetben clszerqen polris koordintarendszert alkalmazva a kzppontra vonatkoz polris inercianyomatkot kaphatjuk meg. A kr szimmetrija alapjn azonban ebbQl addik, hogy brmely tengelyre a tehetetlensgi nyomatk a polris tehetetlensgi nyomatk fele lesz.        A flkr slypontja    ltalnos hatvnyggvny alatti terlet nagysga s slypontja       sszetett skidom keresztmetszeti jellemzQinek meghatrozsa Hatrozzuk meg az sszetett skidom keresztmetszeti jellemzQit!  Az sszetett skidom slypontjt az x -y (tetszQlegesen felvehetQ) viszonytsi koordintarendszerben keressk, ezrt az elemi skidomok slypontjainak helyt (s statikai nyomatkaikat) is ebben a koordintarendszerben kell meghatroznunk.           Az albbi tblzatban az elemi skidomok adatait foglaltuk ssze:  A skidom slypontjnak koordintit az x-y koordintarendszerben az sszegzett statikai nyomatkok s a teljes terlet hnyadosa szolgltatja.  A slypont ismeretben megvlaszthatjuk a msodrendq nyomatkok meghatrozsra szolgl (munka)tengelyeket (a tengelyeket a szmts egyszerqstse cljbl optimljuk, de ezek ltalban nem egyeznek meg a skidom tehetetlensgi fQirnyaival). Esetnkben clszerq a slyponton keresztl az x s y tengelyekkel prhuzamos x s y jelq tengelyeket vlasztani. Az elemi skidomoknak az x -y koordintarendszerben rtelmezett sajt slyponti koordintit a slypontszmtshoz mr elQlltottuk, s ugyanebben a koordintarendszerben ismerjk a teljes skidom slypontjnak helykoordintit is. Ezen adatok ismeretben az egyes elemek sajt slyponti tengelyekre vonatkoz inercianyomatkai valamint a tengelytranszformci miatti STEINER-tagjai a fenti tblzat folytatsakppen jl szmthatk. Vgl a teljes skidom Jx, Jy s Cxy msodrendq nyomatkai az elemi skidomoknak az x-y koordintatengelyekre szmtott, sszegzett msodrendq nyomatkaiknt addnak. Az elemi skidomok kialaktst az sszetett idomban termszetesen msknt is elvgezhetjk, ez a megolds technikjt nem befolysolja.  A rotcis tengelytranszformci Az eddigiekben megvizsgltuk, hogyan lehet egy skidom msodrendq nyomatkait a slyponti tengelyekre elQlltani. A STEINER ttel segtsgvel a tengely(ek) transzlcijnak (prhuzamos eltolsnak) hatst is figyelembe tudjuk venni. A tovbbiakban azt nzzk meg, milyen vltozst okoz a tengelyek (slypont krli) elfordtsa, rotcija. Ennek ismeretben (egy transzlci s egy rotci sszettelvel) brmilyen lls tengelyre elQ tudjuk lltani a skidom msodrendq nyomatkait. Az x-y koordintarendszernek az orig krli a szgq elfordtsval kapott x-h koordintarendszerben a pont koordintit az albbi transzformcis sszefggs szolgltatja:    Az elfordtott tengelyekre alkalmazva a msodrendq nyomatkok matematikai defincijt, s az abban szereplQ j (x-h) vltozk helyre berva az x-y koordintk transzformlt sszefggst, az eredeti x-y koordintk s az elfordtsi szg fggvnyben elQllthatk az elfordtott tengelykeresztre rvnyes msodrendq nyomatkok.  A koordintarendszer elfordtsa utn, a msodrendq nyomatkok szmtsa sorn az a nem vltozik, gy az integrljel el emelhetQ.   Az integrlkifejezsek a skidom msodrendq nyomatkainak mr ismert matematikai alakjt mutatjk, ide teht az x-y koordintarendszerben rtelmezett Jx, Jy s Cxy behelyettesthetQ.  A fentiekhez hasonl mdon a skidom x-h koordintarendszerben rtelmezett Cxh centrifuglis nyomatka is felrhat az Jx, Jy s Cxy valamint az a elfordtsi szg fggvnyben. A centrifuglis nyomatk elQlltsa:   Az Jx-re, az Jh-re s a Cxh-re, kapott sszefggsben a (sin acos a) a sin(2 a) fele, gy felmerl az tlet, hogy nem lehet-e a Jx s Jy egytthatit is a ktszeres szgfggvnyvel felrni.    a  0 hozzadsa utn az Jxcos2a a kvetkezQ alakot lti:     a  0 hozzadsa utn az Jysin2a a kvetkezQ alakot lti:      A x-h koordintarendszert az orig krl forgatva minden llsban rtelmezhetQk s elQllthatk a skidom msodrendq nyomatkai, azaz az Jx, az Jh s a Cxh az a elfordtsi szgnek folytonos fggvnye. Ugyanakkor 360 fokos elfordts utn a koordintarendszer az eredeti helyzetbe kerl vissza, teht az Jx, az Jh s a Cxh az a elfordtsi szgnek periodikus fggvnye. Ha pedig egy fggvny egyidejqleg folytonos s periodikus, akkor korltos is. Ha pedig a tehetetlensgi nyomatkok elfordtsi szg szerinti fggvnye korltos, akkor meg lehet (s meg is kell!) hatroznunk a szlsQ rtkeit, s az azokhoz tartoz elfordtsi szgek rtkeit. Az Jx sszefggsre alkalmazva a d/da differencilopertort keressk a derivlt fggvny zrushelyt.  Most a koordintarendszert az origja krl forgatjuk, de minden tengelyllsban ugyanannak a (teljes) skidomnak a msodrendq nyomatkait keressk. Ennek megfelelQen az Jx, Jy s Cxy eredeti msodrendq nyomatkok nem fggvnyei az a elfordtsi szgnek, azaz az a szerinti derivlsban konstansnak tekinthetQk.  Az Jx msodrendq nyomatk teht akkor veszi fel a szlsQrtkeit, amikor az albbi felttel teljesl:  Az talaktsok eredmnyn lthat, hogy az (egy elQjelvltstl s egy 2-es szorztl eltekintve) a Cxh kpletvel azonos, azaz a tehetetlensgi nyomatk a tengelykereszt forgatsa sorn abban a tengelyllsban veszi fel a szlsQ rtkeit, amelyben a tengelykeresztre felrhat centrifuglis nyomatk rtke zrus. Azokat a slyponti tengelyeket, amelyekre a skidom maximlis s minimlis tehetetlensgi nyomatka addik, a skidom tehetetlensgi fQtengelyeinek, fQirnyainak nevezzk. A maximlis tehetetlensgi nyomatkot ad tengelyt 1-es, a minimlis rtket szolgltat tengelyt 2-es fQirnynak nevezzk. A tehetetlensgi fQirnyok llst, az alkalmazott koordintarendszer tengelyekkel bezrt szgt a centrifuglis nyomatk sszefggsbQl hatrozhatjuk meg.    Megjegyezzk, hogy a tangensfggvny 180(-ra periodikus, a tangens(2a) gy 90(-ra periodikus, ezrt a fenti sszefggs alapjn ugyan meghatrozhat a tehetetlensgi fQirnyok llsa, de nem vlaszthat ki, hogy melyik lesz az 1-es, s melyik a 2-es fQirny. Egyszerqbb esetekben a skidom geometrija alapjn biztosan meghatrozhat a fQirnyok helyes llsa, bizonytalan esetekben a tehetetlensgi MOHR-krrel vlaszthatjuk ki az 1-es s a 2-es fQirny helyes llst. A fQirnyokra rvnyes tehetetlensgi nyomatkrtkek sszefggst levezets nlkl kzljk:  A tehetetlensgi fQirnyok s fQnyomatkok  A tehetetlensgi MOHR-kr A rotcis transzformci sszefggsei alapjn bizonythat, hogy egy skidom klnbzQ lls tengely(keresztj)eire szmtott inercia-centrifuglis nyomatk rtkprok egy specilis, a vzszintes tengelyen az inercikat, a fggQleges tengelyen a centrifuglis nyomatkokat brzol koordintarendszerben egy krn, az n. tehetetlensgi MOHR krn sorakoznak. Az brzols sorn a Jx-hez a Cxy, az Jy-hoz pedig a Cyx=-Cxy centrifuglis nyomatk tartozik. A MOHR kr szemlletesen jelenti meg a fQnyomatkokat (az inerciatengely s a kr metszspontjai), a szmtott tengely s a fQtengelyek kztti szg (ktszeresnek) llst s rtkt, s leolvashat rla a fQnyomatkok elQlltsi kplete is (a MOHR kr kzppontjhoz kell hozzadni ill. kivonni a sugr rtkt).  A keresztmetszeti jellemzQk sszefoglalsa Az ltalnos helyzetq elemi skidom terletsszegnek, elsQ- ill. msodrendq nyomatkai sszegnek szummzsa az elemi skidom oldalainak mindenhatron tli cskkentsvel a keresett mennyisgek matematikai defincijt, az elvi meghatrozs integrl-kifejezst szolgltatja. (A tnyleges szmtsban ltalban nem lesz szksg az integrlsra, csak az integrls, mint sszegzs tulajdonsgait hasznljuk ki.) A skidom teljes terletnek (a feladat lnyege alapjn) pozitvnak kell lennie (rszterlet lehet negatv, ha a kiegsztett terletet ezzel kompenzljuk). A matematikai definci alapjn (s a szimmetria-tulajdonsgok krben kifejtett gondolatmenetnek megfelelQen) a statikai nyomatk brmilyen elQjelq lehet (ha zrus, a tengely slyponti tengely!), a centrifuglis nyomatk brmilyen elQjelq lehet (ha zrus, a tengelyek tehetetlensgi fQtengelyek!), az inercik viszont brmely tengelyre (ltezQ skidomra!) csak pozitv elQjelqek lehetnek. Az albbi tblzatban sszefoglaltuk a keresztmetszeti jellemzQk matematikai definciit, s a lehetsges elQjeleit.  A keresztmetszeti jellemzQk szimmetriatulajdonsga Egy y tengelyre szimmetrikus skidomban szimmetrikus helyzetq pontprokat kivlasztva ezek y koordintja mindig megegyezik, x koordintja pedig egyms ellentettje. Ezrt minden olyan szorzatsszeg, amiben az x koordinta elsQ (pratlan) fokon szerepel, erre a pontprra zrust ad. Ha a skidom az y tengelyre szimmetrikus, akkor az egyik oldalon felvett pontokhoz mindig egy s csak egy pont tartozik az y tengely msik oldaln, teht a skidom egszre igaz, hogy az x koordintt elsQ (pratlan) fokon tartalmaz szorzatsszeg zrust ad.    Ha a skidomnak kt szimmetriatengelye van, akkor a szimmetria miatt bizonyos, hogy az ezekbQl ll x-y tengelykeresztre a skidom centrifuglis nyomatka zrus, azaz ezek a tengelyek tehetetlensgi fQirnyok. Teht, az Jx s az Jy a tengelykereszt forgatsval elQll lehetsges tehetetlensgi nyomatkoknak a minimuma ill. maximuma lesz. Ha mg emellett a kt tengelyre szmtott tehetetlensgi nyomatkok rtke is azonos, azonos, azaz az Jx s az Jy rtke megegyezik, akkor a tengelykereszt forgatsnak fggvnyben inerciartkek majornsa s minornsa azonos, azaz Jx = Jy = J1 = J2  A fenti, ngyszeresen (tengelyesen) szimmetrikus skidom tehetetlensgi fQirnyai s fQtehetetlensgi nyomatkai gy is meghatrozhatk, hogy a ngy szimmetriatengely ngy fQirnyt jelent. Ezekben pronknt egy maximlis s egy minimlis inercit kell kapnunk. De egy ilyen maximum-minimum pr kztt mindig lesz egy msik rtk, amelyiknek vagy maximumnak, vagy minimumnak kell(ene) lennie. Ez pedig csak gy lehetsges, hogy a maximum s minimumrtkek (s ezzel valamennyi tengelyre a tehetetlensgi nyomatk azonos.   Egy skidomnak mindig van kt (egymsra merQleges) tehetetlensgi fQirnya. Ha a szimmetriatulajdonsgok alapjn kettQnl tbb fQirnyt tallunk, akkor a skidom tehetetlensgi nyomatkok szempontjbl krszimmetrikusan viselkedik, minden tengelye fQirny. Tartszerkezetek megfelelQsge Korbbi tanulmnyaink alapjn a statikailag hatrozott tartszerkezeteken brmilyen statikai teherbQl meg tudjuk hatrozni a klsQ s belsQ kapcsolati erQket, s a rdszerkezet belsejben a keresztmetszetrQl keresztmetszetre bredQ belsQ erQket, az ignybevteleket is. A szerkezet belsQ erQjtkt azonban nem nclan keressk, hanem azrt, hogy a tartszerkezet optimlis mreteit, anyagt kivlaszthassuk. A cl teht a mqszakilag megfelelQ s ugyanakkor gazdasgilag a legkedvezQbb megolds kivlasztsa. Mindkt felttel kielgtse fontos mrnki feladat, e trgy keretben azonban csak a mqszaki megfelelQsg krdsvel foglalkozunk. Maga a mqszaki megfelelQsg is tbb kritrium egyidejq kielgtst kvnja, e trgy keretben az erQtani-szilrdsgi megfelelQsg vizsglatra szortkozunk. A szerkezet erQtani-szilrdsgi megfelelQsgn azt rtjk, hogy a vrhat legkedvezQtlenebb terhekbQl a szerkezet brmely pontjban kisebb hats bred, mint amit az alkalmazott anyag megbzhatan elvisel. Ennek kapcsn tbb krds merl fel: mi a legkedvezQtlenebb teher? milyen hatst visel el az alkalmazott anyag? a tartszerkezeten bell hol bred egy bizonyos teherbQl a legnagyobb hats? A legkedvezQtlenebb teher Tekintettel arra, hogy a tartszerkezeteinkben csak az lland terheket tudjuk pontosan felmrni, a hasznos terhek konkrt rtke pedig a hasznlat sorn mind a trben, mind az idQben folyamatosan vltozik, a megfelelQsgi vizsglat sorn a legkedvezQtlenebb teherlls ill. teherrtk meghatrozsa is meglehetQsen bonyolult feladat, amelyben a terhelst mint valsznqsgi vltozt kell vizsglni, s ennek valamilyen sszerq elQfordulsi valsznqsghez tartoz rtkt tekinthetjk a szerkezet legkedvezQtlenebb terhelsnek. Meg kell jegyeznnk, hogy az ily mdon meghatrozott legkedvezQtlenebb teherrtk egyfajta terhelsre, egyfajta szerkezetre s e szerkezet vrhat lettartamra a vlasztott elQfordulsi valsznqsg mellett igaz. sszetett szerkezetek esetben, amelyekre ltalban klnbzQ terhelsek hatnak, a teljes terhels legkedvezQtlenebb rtke, az n. mrtkad teherrtk az egyes teherfajtk hatsainak sszegzsvel (mrtkad teherkombinci) llthat elQ, amelynek sorn a terhelsek eltrQ jellegt, egyidejqsgt, rtkk becslsi megbzhatsgt is figyelembe kell vennnk. Szerkezeteinkben a tnkremenetel tbbflekppen is kialakulhat, ezrt a megfelelQsghez valamennyi lehetsges tnkremeneteli vltozatot vizsglnunk kell, azaz a mrtkad terhels is csak egy vizsglt tnkremeneteli vltozathoz ktve rtelmezhetQ. A szerkezetre mqkdQ (vagyis a szmts sorn a vals terhelsi varicik helyettestseknt a szerkezetre mqkdtetendQ) mrtkad teherrtk meghatrozsval a szaktrgyakban fognak tallkozni, a Mechanikban nem foglalkozunk a terhelsek valsznqsgi jellegvel, egyttes hatsuk meghatrozsi mdjval, a terheket mind geometriai pozcijukban, mind rtkkben egyrtelmqen ismert, az idQben lland hatsoknak tekintjk. ltalban mg azt is felttelezzk, hogy a terhek a hatsukra a szerkezetben bekvetkezQ vltozsok (alakvltozsok, elmozdulsok) nyomn sem vltoztatjk meg pozcijukat s rtkket. Ez az elsQrendq szmtsi elmlet egyszerqstQ felttelezse, amit msknt gy is megfogalmazhatunk, hogy a terheket mindig az eredeti szerkezeti geometrin mqkdtetjk, figyelmen kvl hagyva a szerkezet sajt (elegendQen kicsiny!) alakvltozsait, elmozdulsait. Az elsQrendq elmlet kzeltse a gyakorlati esetek tlnyom tbbsgben elfogadhat, pontosabb szmtst csak azok a terhelsi esetek kvnnak, amelyekben a szerkezet alakvltozsa a terhelQ hats nvekedsvel jr (klpontosan nyomott rudak), vagy amelyekben a szerkezet alakja a terhek hatsra jelentQsen megvltozhat (ktlhlk, fggQtetQk, stb.) Az anyag terhelhetQsge Szerkezeti anyagaink terhelhetQsge is (a figyelembe veendQ terhekhez hasonlan) csak valsznqsgi vltozknt kezelhetQ. Az anyag terhelhetQsgt a terhels jellege mellett az is befolysolja, hogy ott az anyag pp milyen mikroszerkezetq, van-e loklis hiba az anyagban, stb. A mai anyagvizsglati mdszerekkel lehetsges volna ugyan az ilyen anyaghibkat elQre kimutatni, s akr ki is kszblni, de ne feledjk, az ptQipar nagy tmegq szerkezeteket alkalmaz, s az ptmnyeket gazdasgosan kell elQlltania. Ha az alkalmazott anyag hibamentessge csak nagy anyagi rfordtsokkal biztosthat, akkor kisebb sszkltsggel jr elfogadni az anyag tulajdonsgaiban (vgsQ soron: terhelhetQsgben) megjelenQ bizonytalansgokat, s nagyobb szerkezeti mreteket alkalmazni. A mrnki munkra ltalnosan igaz, hogy a figyelembe vett jellemzQk, az alkalmazott szmtsok pontossgt csak addig rdemes nvelni, amg ezzel az ptmny sszkltsgt (belertve az lettartam alatti fenntarts kltsgt is!) ezltal cskkenteni tudjuk. nmagban a pontossg nvelse szp, s szksges kutatsi feladat, de a gyakorlati mrnki munkban nem alkalmazhat. ptQanyagainknak a klnbzQ terhelsfajtkra vonatkoz terhelhetQsgt standardizlt felttelek mellett elvgzett ksrletek eredmnyeinek statisztikai feldolgozsa nyomn llapthatjuk meg. Az gy kapott terhelhetQsgi (hatr)rtk egy elQre meghatrozott valsznqsggel garantlhat terhelhetQsget jelent. E trgy keretben az anyagok terhelhetQsgn mr egy ilyen rgztett rtket rtnk, amelyet meg nem halad hatsokra az illetQ anyag minden egyb krlmnytQl fggetlenl megfelel. A fentiek szerint teht a Mechanikban mind a szerkezetek terhelst, mind pedig az alkalmazott anyagok ellenllst egy-egy konkrt adattal vesszk szmtsba, figyelmen kvl hagyva a valsznqsgi szempontokat, s a megfelelQsghez azt a felttelt szabjuk, hogy az anyagellenllsi rtk a vizsglt szerkezet egyetlen pontjban se legyen kisebb a legkedvezQtlenebb terhelsi rtknl. A mrnki szmtsok adatainak s eredmnyeinek valsznqsgelmleti trgyalsa tlmutat e trgy keretein, ezrt itt csak a szemlletmd bemutatsra szortkozhatunk. A valsznqsgszmtssal mr megismerkedett olvask rszre tjkoztatsul, s a ksQbbiekben elQkerlQ fogalmak tisztbb megrthetQsge rdekben a terhelsi s a terhelhetQsgi (anyagellenllsi) adatok valsznqsgi rtelmezst grafikusan is sszefoglaltuk. Az brkban a vrs sznq grbe a terhelsi adatok sqrqsgfggvnyt, a zld sznq az anyagellenllsi adatok sqrqsgfggvnyt mutatja. (A sqrqsgfggvny ordintja a hozz tartoz terhelsi vagy ellenllsi rtk elQfordulsi valsznqsgt adja meg a vizsglt minta-halmazban.) A mintk rtkeibQl kpzett halmaz vrhat rtke (tlagrtke) az a mintartk, amelynl (normlis eloszls esetn) 50 % valsznqsggel lehet kisebb ill. nagyobb a minta konkrt rtke. EbbQl az is rgtn lthat, hogy ha az anyagellenllsi adatok halmaznak a vrhat rtktQl kvnjuk meg, hogy ne legyen kisebb a terhelsi adatok halmaznak vrhat rtknl, akkor a vizsgland mintk 50 %-nl ez a relci nem teljesl, msknt fogalmazva a minQstett eset csak 50 %-os valsznqsggel elgti ki a megfelelQsgre megszabott kritriumunkat. Br tudjuk, hogy tkletes biztonsg nem ltezik, az 50 %-os tnkremeneteli valsznqsg mindenkppen elfogadhatatlan. Ezrt az ptsi szablyozsok a terhelsi adatok vrhat rtkeibQl biztonsgi tnyezQk beptsvel olyan n. mrtkad rtket kpeztetnek, amelynek elQfordulsi valsznqsge nhny % (ennek rtke orszgonknt, anyagfajtnknt, szerkezettpusonknt eltrQ lehet); az anyagellenllsi adatok vrhat rtkbQl pedig ms biztonsgi tnyezQk elQrsval olyan n. hatrrtket kpeztetnek, amelynl kisebb anyagellenllsi adat csak kicsiny, nhny %-os valsznqsggel fordulhat elQ (e valsznqsgi rtk is szablyozsonknt eltrQ lehet). Ha a mrtkad terhelsi rtk s a hatrellenllsi rtk kielgti a megfelelQsgi kritriumot, akkor a szerkezetet a vizsglt pontban, a vizsglt irnyban, a vizsglt terhelsfajtra megfelelQnek tekintjk. Meg kell jegyeznnk, hogy a sqrqsgfggvnyek jellege miatt ilyen esetekben sem zrus annak a valsznqsge, hogy az lettartam alatt keletkezik az ltalunk vlasztott hatrellenllsi rtket meghalad terhelsi rtk, de (amint az brn lthatjuk) a teljes ellenllsi sqrqsgfggvnynek csak kicsiny rsze az a halvnyzld sznnel kitlttt mezQ, ahol a tnyleges ellenllsi rtk az ltalunk definilt hatrrtk alatt marad, s a terhelsi sqrqsgfggvnynek csak kicsiny rsze az a halvnypiros sznnel kitlttt mezQ, ahol a tnyleges terhelsi rtk az ltalunk definilt mrtkad rtk fl kerl. A tnkremenetel valsznqsgt ez esetben e kt (nmagban is kicsiny valsznqsgq esemny egyidejq bekvetkezsnek valsznqsge, azaz a kt kicsiny valsznqsg szorzata jelenti.  Ha az anyagellenlls hatrrtkt magasabbra tudjuk felvenni, akkor a tnkremenetel valsznqsge gyorsan tovbb cskkenthetQ (az brn a kt sqrqsgfggvny metszete nem is rzkelhetQ), ilyen esetben a vllalt tnkremeneteli valsznqsg (kockzat) mellett a szerkezetben tartalkunk is van (a szerkezet egy ksQbbi megnvekedett terhels, ill. bekvetkezett anyagromls esetn is az elfogadott kockzat mellett lesz megfelelQnek minQsthetQ).  A szerkezeten vizsgland mrtkad hely A fentiek szerint rtelmezett megfelelQsget termszetesen a szerkezet minden pontjban, minden irnyban s minden terhelsi fajtra biztostanunk kell. Elvileg megolds lehet, ha a megfelelQsget valban minden pontban, minden terhelsi irnyra s teherfajtra megvizsgljuk, de a gyakorlatban ez flsleges. A tehergeometria s a szerkezet geometrija ismeretben meghatrozhatk azok a fggvnyek, amelyek a szerkezet egyes metszeteiben a teherbQl szrmaz metszeterQket, belsQ erQket, ha gy tetszik: ignybevteleket megadjk. Ha a szerkezetnk geometrija nem teljesen szablytalan (pl. a felletszerkezet vastagsga lland, vagy a rdszerkezet elemeinek keresztmetszetei llandak), akkor a megfelelQsgi vizsglatot minden teherfajtra elegendQ abban a metszetben elvgezni, amelyben a teherbQl szrmaz metszeterQ a maximlis. Ezeket a metszeteket szoks mrtkad (kereszt)metszeteknek nevezni. Termszetesen a klnbzQ teherfajtkhoz ms-ms mrtkad metszet tartozhat. Mechanikai feladatainkban ltalban lland szerkezeti mreteket (prizmatikus rudakat) s csak egyfle terhet alkalmazunk, azaz a mrtkad metszetek meghatrozsban csak a teherbQl szrmaz klnbzQ terhelsi fajtkra (hzs-nyoms, hajlts, nyrs, csavars) kell figyelnnk. A szerkezeten vizsgland megfelelQsgi mennyisg A korbbiakban nem trtnk ki arra, hogy a megfelelQsgi kritrium teljestst milyen mennyisgektQl kvnjuk, a megfelelQsget a terhelsnek ill. az anyagellenllsnak milyen jellemzQjre igazoljuk. Az egyik kzenfekvQ megolds, hogy a terhels s a szerkezet geometrija ismeretben (viszonylag) knnyen meghatrozhat metszeterQket (amik termszetesen a metszet loklis koordintarendszerben lehetnek Nx, Ty, Tz erQk s Mx, My, Mz nyomatkok) hasonltsuk ssze a metszetek ellenllkpessgvel, amelyeket a metszet geometriai adatai s az alkalmazott anyag jellemzQi segtsgvel hatrozhatunk meg.  EMBED Equation.3  ahol Y brmilyen belsQ metszeterQ lehet. Ennek az ignybevtel-ellenQrzsi mdszernek elQnye, hogy a  teheroldal , a mrtkad jellemzQ viszonylag knnyen, statikailag hatrozott szerkezeteken akr az alkalmazott keresztmetszet adatai nlkl is elQllthat, a klnfle terhelsek hatsai egyszerqen sszegezhetQk, az  anyagoldalon pedig a hatrignybevtel az anyagjellemzQk mellett a keresztmetszet tnyleges adatait is tartalmazza, azaz erre a konkrt szerkezetre adja meg az ellenlls rtkt. Ez utbbi tulajdonsg klnsen akkor elQnys, ha az alkalmazott anyag viselkedst a keresztmetszet geometrija is befolysolja (pl. aclszerkezetek esetben az alkalmazott szelvnyek falvastagsga). Ugyanakkor a mdszer htrnya, hogy az  anyagoldalon , a hatrellenlls nemcsak az alkalmazott anyag tulajdonsgait tartalmazza, meghatrozshoz ismerni kell a keresztmetszet geometriai adatait is, teht a hatrellenlls meghatrozsa is a szmts rsze lesz. A megfelelQsg ellenQrzse azonban nemcsak a (kereszt)metszeti belsQ erQk ill. a (kereszt)metszeti ellenlls sszevetse rvn trtnhet. A szerkezetben kt szomszdos (egymstl infinitezimlis tvolsgra lvQ) pont kztt az anyag belsQ kohzija teremt teherbr kapcsolatot, amelynek terhelhetQsge az anyagra jellemzQ. Ha ez a fajlagos anyagellenlls az alkalmazott szerkezeti geometritl fggetlennek tekinthetQ, akkor a vlasztott anyag ellenllsi jellemzQjeknt felhasznlhat. Termszetesen ez esetben terhelsi jellemzQknt is a terhelsbQl a vizsglt pontban keletkezQ fajlagos belsQ erQt, a tovbbiakban: feszltsget kell elQlltanunk, s azt sszevetnnk az anyag ellenllkpessgvel.  EMBED Equation.3  A feszltsg-ellenQrzsi mdszer elQnye, hogy az anyag ellenllsa a szerkezettQl fggetlenl, ltalnos rvnnyel meghatrozhat, a szerkezet pontjaiban a klnbzQ teherfajtbl szrmaz fajlagos belsQ erQk knnyen sszegezhetQk, htrnya viszont, hogy a metszetekben ismerni kell a legjobban ignybevett (mrtkad helyzetq) pontokat, s a metszeterQkbQl meg kell hatrozni az e pontokban keletkezQ feszltsgeket. A mrnki gyakorlatban mindkt mdszerrel tallkozhatunk, de a megfelelQsg igazolsban a kt szemlletmd nem klnbzik, eltrs csak a megfelelQsgi relci elemeinek definilsban s meghatrozsban van. A megfelelQsgi vizsglatok fajti A szerkezet megfelelQsgnek (ismtelten hangslyozzuk: most csak a szilrdsgi megfelelQsggel foglalkozunk!) vizsglata sorn vgl is hrom adathalmaz elemeit kell sszevetnnk: a szerkezet anyaga, a szerkezet mretei (hossz, keresztmetszeti mretek), a szerkezet terhelse (lland s esetleges, statikai s kinematikai terhels jellegq hatsok). A megfelelQsg igazolsa azt jelenti, hogy e hrom halmazbl a szerkezetnkre vonatkoz adathrmas kielgti a szilrdsgi megfelelQsgre szabott felttelnket:  EMBED Equation.3  EMBED Equation.3  A megfelelQsgi relciban a bal oldalt szoks teheroldalnak nevezni, mert a mrtkad hats (akr keresztmetszeti ignybevteleket, akr feszltsgeket hasonltunk ssze) alapvetQen a szerkezet terhelsbQl hatrozhat meg. A jobb oldal szoksos elnevezse: anyagoldal, mert a szerkezet ellenllkpessge alapvetQen a vlasztott anyag jellemzQi ltal determinlt. Termszetesen a szerkezet hossz- s keresztmetszeti mretei is megjelennek az sszehasonltand jellemzQkben, azonban a szerkezeti mretek mr nem kthetQk egyrtelmqen az egyik vagy a msik oldalhoz. A hosszmret (tmaszkz, fesztv) mindenkppen a teheroldalon jelenik meg, a keresztmetszeti mretek azonban az ignybevtel-sszehasonlts esetn az anyagoldalon, a feszltsgsszehasonlts esetn a teheroldalon veendQk figyelembe. Egy matematikai egyenlQtlensg megoldsa mindig egy szmhalmaz, a szmegyenesen egy intervallum. Esetnkben a felttel olyan egyszerq, hogy a megoldst egy hatrponttl a vgtelenig terjedQ flegyenes pontjai jelentik. Nyilvnval, hogy ezen (a szilrdsgi megfelelQsgi felttelt maradktalanul kielgtQ) megoldsokbl valahogyan vlasztanunk kell. A vlasztst a mqszaki-gazdasgi szemlletnk teszi lehetQv, hiszen a mrnknek a kitqztt clt, a funkcionlisan j, biztonsgos, llkony, eszttikus ptmny megvalstst a trsadalom rendelkezsre ll (gyakorlatilag mindig szqks) erQforrsainak felhasznlsval kell megoldania. A szilrdsgilag megfelelQ megoldsok kzl (kicsit leegyszerqstve) a minimlis kltsgignyq megoldst kell vlasztania. Ez a megolds a megfelelQsgi egyenlQtlensgben ppen a kt oldal egyenlQsghez tartozik, azaz a gyakorlatban a megfelelQsgi egyenlQtlensget egyszerqen egyenletknt kezelhetjk s oldhatjuk meg. A szilrdsgi vizsglatokat mindig az alkalmazott anyag, a vlasztott mret s a mqkdQ teher hrmassgban vgezzk.    Ha mindhrom mennyisg ismert (termszetesen a korbbiakban kifejtett valsznqsgi megfontolsok mellett), akkor a vizsglat az ellenQrzs, amikoris csak azt kvnjuk kimutatni, hogy a megfelelQsgi relci az alkalmazott paramterek mellett teljesl. Ez a szilrdsgi vizsglatok kztt a legfontosabb, mert ez igazolja a vlasztott anyag s a felvett mretek megfelelQsgt. Ezt a vizsglatot szmtsain vgsQ szakaszban mindig, minden jellemzQ teherre s helyre el kell vgeznnk. Ha ismerjk a terhet, s kivlasztottuk az alkalmazand anyagot, akkor a feladat a mretek (ltalban a keresztmetszeti mretek) meghatrozsa. A feladat ilyetn megfogalmazsa a mretezs. Emlkeztetnk r, hogy a hrom mennyisg kztt megkvnt sszefggst egyetlen egyenlQtlensgben (a hatreset vizsglata sorn egyetlen egyenletben) rgztettk, teht ennek alapjn csak egyetlen ismeretlen hatrozhat meg. Ez akkor is gy van, ha a megfelelQsget tbb kritriumra is meg kell vizsglnunk, mert mindegyik vizsglat csak egyetlen eredmnyt szolgltathat, s ezek az eredmnyek ugyanarra a szerkezetre (keresztmetszetre) vonatkoznak, azaz nem prhuzamosan, hanem sorosan kell teljeslnik. A megfelelQsgi felttelek teht logikai S kapcsolatban vannak, azaz a megfelelQsg csak akkor ll fenn, ha a szerkezet minden megvizsglt (mg pontosabban: minden lehetsges) tnkremenetellel szemben elgsges ellenllst tanst. Ha a vlasztott keresztmetszet sszetett idom, akkor az egyetlen ismeretlent felvehetjk valamelyik keresett mretknt (de akkor a tbbi mretet nem vltoztathatjuk!), vagy megtarthatjuk a keresztmetszeti skidom arnyait, a mreteket egy vlasztott paramter segtsgvel kifejezve. ElQtervezs, vzlattervkszts, megoldsi alternatvk keresse kzben ismert teherre s ismert (fQ) mretekre kell (ltalban nem elsQsorban a szilrdsgi szempontok alapjn) a megfelelQ szerkezeti anyagot kivlasztani. Ilyen esetekben a szksges anyagellenllsbl kiindulva keressk a megfelelQ szerkezeti anyagot. Meg kell emltennk, hogy a feladat ilyen esetekben a mindig az anyag s a szerkezeti kialakts egyttesnek keresse, mgpedig komplex (szilrdsgi, llkonysgi, megvalstsi, zemeltetsi, stb.) felttelek kielgtsvel. Vgl az is elQfordulhat, hogy egy meglvQ, ismert anyag s lemrhetQ mretekkel rendelkezQ szerkezet tnyleges teherbrsra vagyunk kvncsiak. Rgebbi (tervek nlkl maradt) szerkezetek, tbbletteherre megvizsgland j szerkezetek, esetleg ptsi hibbl cskkent teherbrs szerkezetek tnyleges teherbrsnak meghatrozsra is alkalmas a megfelelQsgi relci: ilyen esetben azt a legnagyobb (de megint csak egyparamteres!) terhet keressk, amelynek mqkdse esetn a szerkezet minden pontban kielgti a szilrdsgi megfelelQsgi kritriumo(ka)t. A FESZLTSGEK A szilrdsgi megfelelQsgi vizsglatok trgyalsa sorn lttuk, hogy a metszet teljes belsQ erQi (ignybevtelei) mellett a metszet pontjaiban, a pontonknt meglvQ anyagi kapcsolat ptlsra beiktatott fajlagos belsQ erQk is alkalmasak a megfelelQsg igazolsra. A tart egy metszetben a pontonknti anyagi kapcsolat ptlsra beiktatott fajlagos belsQ erQt (mechanikai) feszltsgnek nevezzk. A feszltsg (mint belsQ erQ) maga is vektormennyisg, de mrtkegysge (a fajlagossg miatt) N/mm2, azaz MPa. ltalnossgban a pA,n feszltsgvektor fggvnye az A pont koordintinak, s fggvnye az A ponton t felvett n normlis metszQsk llsnak. A tartban a metszQsk llst rgztve a metszetben bredQ feszltsgek (ktirny) eloszlst kapjuk meg. A metszetet leginkbb a tart tengelyre merQlegesen szoktuk felvenni, s az ebben a (kereszt)metszetben bredQ feszltsgeket szoktuk a leggyakrabban vizsglni (a konkrt esetek vizsglatt ksQbb trgyaljuk). A tartban a vizsgland pontot rgztve a ponton t felvehetQ metszQskokban keletkezQ feszltsgek halmazt kapjuk meg. E feszltsgi halmazt a vizsglt pont feszltsgi llapotnak nevezzk (tulajdonsgait ksQbb trgyaljuk). A tart egy metszetnek belsQ erQi s az e metszetben bredQ feszltsgek kztt egyrtelmq kapcsolat llapthat meg: a metszeterQ valjban a pontonknti fajlagos belsQ erQknek a metszeten vett eredQjeknt rtelmezhetQ, mg a feszltsgek a metszeterQ(k)bQl a keresztmetszet kialaktsnak s a pont helyzetnek ismeretben hatrozhatk meg. A feszltsgsszetevQk Az A pontban felvett, n normlis metszetben keletkezQ, ltalnos lls feszltsgvektort komponensekre bontva tudjuk kezelni. A felbontst clszerqen a vizsglt metszQsk normlishoz kttt, derkszgq koordintarendszerben vgezzk. Az ilyen loklis koordintarendszer hasznlata azrt elQnys, mert a metszQsk normlisban ll feszltsgsszetevQ s a metszQskban lvQ feszltsgsszetevQk jellegzetes, de eltrQ mdon veszik ignybe az anyagot, ezekre ms lesz a jellemzQ deformci, s ms lesz a jellemzQ anyagellenlls is. Az A pontban felvett, n normlis metszQskhoz tartoz pA,n ltalnos feszltsgvektornak az n normlisba esQ vetlett pA,nn=sAn normlfeszltsgnek, a metszeti skba esQ vetlett pA,nt=tAnt vagy pA,nq=tAnq nyr- (vagy cssztat) feszltsgnek nevezzk. A metszQsk (ill. a normlis) kivlasztsa egyrtelmqen meghatrozza a loklis koordintarendszernk egyik tengelyt, s ezzel a normlfeszltsgi-nyrfeszltsgi sszetevQt is. Azonban mg a normlfeszltsgi komponens a normlis ismeretben a koordintarendszer msik kt tengelynek megvlasztstl fggetlen marad, a teljes metszeti nyrfeszltsget a skban vlasztott kt tengelyre is vettennk kell. A pontok feszltsgsszetevQinek szmthatsga, kezelhetQsge jelentQsen fgg a vlasztott loklis koordintarendszer felvteltQl. Ha a szerkezet geometriai sajtossgai alapjn bizonyos metszetek feszltsgmentesnek tekinthetQk, akkor clszerq a metszQskokat, s ezzel a loklis koordintarendszer tengelyeit ezekhez a kitntetett irnyokhoz igaztva felvenni. Rdszerkezetekben vrhat, hogy a keresztmetszetekben sem a magassg, sem a szlessg mentn sszenyom erQ nem bred, gy az ezekkel prhuzamos metszetek normlfeszltsgmentesek lesznek. Rdszerkezetekben teht a metszQskot a tarttengelyre merQlegesen clszerq felvenni, azaz a loklis koordintarendszernk egyik, termszetesen kitntetett tengelye a rd tengelye, a keresztmetszet normlisa lesz. A msik kt kitntetett irnyt a keresztmetszeti skidom tehetetlensgi fQirnyai jelentik, a feszltsgszmtshoz mindig ezeket kell loklis koordintatengelyekknt alkalmaznunk. Szimmetrikus keresztmetszetekben az gy kiadd loklis koordintarendszer tengelyei tbbnyire prhuzamosak a keresztmetszeti skidom kerleti egyenesszakaszaival, de nem tengelyesen szimmetrikus keresztmetszetekben elQfordulhat, hogy a keresztmetszet elemei-oldallei alapjn knlkoz tengelyek nem tehetetlensgi fQirnyok. A szerkezet mretei alapjn hasonl egyszerqstsek alkalmazhatk a felletszerkezetek (lemezek, trcsk, hjak) esetben is, amikoris a loklis koordintarendszer egyik tengelyt a fellet normlishoz igazodva vesszk fel felttelezve a vastagsg menti feszltsgeloszls egyszerqsthetQsgt. Az albbi brn egy A jelq pontban, az n normlis metszeten keletkezQ pA,n feszltsgvektor n-t-q irny vetleteit mutatjuk be. A feszltsget, mint fajlagos belsQ erQt a dqdt infinitezimlis felleten mqkdQnek tekintjk. Ezen az elemi felletdarabon a feszltsgrtket llandnak vve az elemi erQ pA,ndqdt, a tart teljes, n normlis metszetn bredQ erQ pedig pA,ndqdt elemi erQk vektorilis eredQje lesz.            A szerkezet egy pontjban a keletkezQ feszltsgeket a legjobban egy elemi hasb oldalfelletein mutathatjuk meg. Az elemi hasbot hrom, egymsra klcsnsen merQleges, egymstl infinitezimlisan kicsiny tvolsgra lvQ skprral vgjuk ki a szerkezetbQl, a skok normlisait pedig az alkalmazand loklis koordintarendszer tengelyei irnyba vlasztjuk meg. Az A pont kicsiny krnyezetbQl kivgott elemi hasb feszltsgei    A feszltsgsszetevQket mtrixba rendezve kapjuk a pont feszltsgi tenzort. Az x-y-z tengelyhrmasra meghatrozott feszltsgrtkek, azaz a pont x-y-z tengelyhrmasra felrt feszltsgi mtrixa a pont teljes feszltsgi llapott meghatrozza, segtsgvel a ponton t felvett tetszQleges lls metszQsk feszltsgsszetevQi elQllthatk. A nyrfeszltsgek dualitsa Az dx-dy-dz mretq, hatrtmenetben zrus kiterjedsq elemi hasb szemkzti oldallapjain a feszltsgek egyms ellentettjei lesznek. Ennek alapjn az elemi hasbra felrt tengelyirny vetleti egyenletek zrust adnak (pronknt az azonos nagysg felleteken ellentett vektor feszltsgek mqkdnek). A tengelyekre felrhat nyomatki egyenletek azonban csak akkor adnak zrust, ha a tengelyre forgatnyomatkot kifejteni kpes kt nyrerQ-pr nyomatka ellenttes (az brn a nyrfeszltsgvektorokat mr ilyen elrendezsben rajzoltuk meg).    A fenti egyenleteket a dx-dy-dz szorzattal vgigosztva lthat, hogy az egy pontban felvett elemei hasb egymsra merQleges oldallapjain a nyrfeszltsgek nagysga mindig azonos, irnyuk pedig mindig vagy a kzs oldall fel, vagy attl el mutat. A nyrfeszltsgek dualitsa azt jelenti, hogy az egymsra merQleges metszQskokon ugyanabban a pontban mqkdQ nyrfeszltsgek azonos nagysgak, s a kt sk metszsvonalval prhuzamos tengelyre ellenttes irny forgathatst fejtenek ki. A nyrfeszltsgek elQjelezse eltrQ lehet, pl. a skbeli feszltsgi llapot trgyalsban az indexcservel kapott kt nyrfeszltsg-sszetevQt ellentett elQjelqnek tekintjk, mg az ltalnos szilrdsgtan a pont feszltsgi tenzorban a fQtlhoz szimmetrikus pozciban lvQ nyrfeszltsgeket azonos elQjelqknt kezeli. A feszltsgek  alakvltozsok sszefggse A szilrd anyag test pontjaiban a feszltsgek s az alakvltozsok klcsnsen egyrtelmq kapcsolatban vannak: a feszltsgsszetevQk ismeretben meghatrozhatk a pontban felvett elemi hasb alakvltozsai, s viszont: az alakvltozsok ismeretben elQllthatk az elemi hasb felletein mqkdQ feszltsgek. Az sszefggs elemzshez elQszr a legegyszerqbb feszltsgi s alakvltozsi llapotokat vizsgljuk meg (csak az x tengely mentn mqkdjn normlfeszltsg, ill. csak az xz skban mqkdjn nyrfeszltsg).     A pozitv sx normlfeszltsg hatsra az elemi hasb x irnyban megnylik. A fajlagos megnyls a rugalmas tartomnyban arnyos a mqkdQ normlfeszltsg rtkvel.  EMBED Equation.3  A normlfeszltsg s a hatsra ltrejtt tengelyirny nyls arnyszmt az anyag E rugalmassgi modulusnak nevezzk. A hzs hatsra azonban az elemi hasb keresztirny alakvltozst is (harntkontrakci) szenved: keresztmetszeti mretei cskkennek. Az e fajlagos (hosszirny) alakvltozs mintjra bevezetve az ek fajlagos keresztirny alakvltozst, a mrsek alapjn megllaptottk, hogy a rugalmas anyag szerkezet pontjaiban a hosszirny s a keresztirny fajlagos alakvltozsok arnya lland. A hosszirny s a keresztirny fajlagos alakvltozsok hnyadost m betqvel jelljk, s POISSON szmnak nevezzk. Ez az arnyszm mindig 1-nl nagyobb. A mrnki gyakorlatban hasznlatos e szm reciproka is, annak neve POISSON tnyezQ, jele pedig n.  A normlfeszltsg okozta alakvltozs nem vltoztatja meg az elemi hasb leinek llst, a kzttk lvQ (derk)szgeket, ugyanakkor megvltoztatja az elemi hasb trfogatt. Az is lthat az brbl, hogy egyirny normlfeszltsgbQl hromirny alakvltozsok szrmaznak. (KsQbb ltni fogjuk, hogy ennek a fordtottja is igaz: ha meggtoljuk a keresztirny deformcik kialakulst, mindhrom irnyban kell feszltsgekkel szmolnunk.) A txz nyrfeszltsg-pr az elemi hasb x normlis lap-prjait a sajt skjukban mozdtja el, ezzel a hasb oldalnzete tglalapbl parallelogrammra torzul. A torzuls az x s a z tengelyek kztti szg vltozsban jelenik meg, s ez a gxz nyrsi szgtorzuls a rugalmas anyagban arnyos a nyrfeszltsg nagysgval.  A nyrfeszltsg s a hatsra ltrejtt nyrsi szgtorzuls arnyszmt az anyag G nyrsi rugalmassgi modulusnak nevezzk. A valsgban az elemi hasb torzulsban az x normlis lap-pr nem kitntetett, a hasb nyrsi torzulsa gy kvetkezik be, hogy mind az x normlis, mind a z normlis lap-prok kiss elfordulnak. Az elemi hasb x s z irny leit azonosnak vve a lap-prok elfordulsa a fentiekben megllaptott g nyrsi szgtorzuls fl rtke lesz. A pont alakvltozsi rtkeit sszefoglal alakvltozsi mtrixban, alakvltozsi tenzorban ezeket az rtkeket szoks szerepeltetni.  Az ltalnostott HOOKE-trvny A rugalmas anyag szerkezetben a pontok feszltsgsszetevQi s alakvltozssszetevQi kztt klcsnsen egyrtelmq kapcsolat van, amelynek egyirny esetre felrt vltozatt HOOKE-trvnyknt ismerjk. A pont krnyezetben felvett elemi hasb lapjain rtelmezett feszltsgkomponensek s az ugyanezen hasbon bekvetkezett alakvltozsok kztti ltalnos sszefggst az ltalnostott HOOKE-trvny teremti meg: Az alakvltozsok egytengelyq normlfeszltsg esetn  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  A feszltsgek s az alakvltozsok kapcsolatt meghatroz hrom anyagjellemzQ sszefggse:  Az alakvltozsok mindhrom tengelyben mqkdQ normlfeszltsgek, ill. nyrfeszltsgek esetn:  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  Vegyk szre, hogy a klnbzQ tengelyekben mqkdQ normlfeszltsgek nemcsak a sajt tengelykbe esQ alakvltozst okoznak, hanem keresztirny alakvltozst is. A norml- s nyrfeszltsgek az alakvltozsok fggvnyben:  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  A rugalmas anyag pontjaiban bredQ feszltsge s alakvltozsok rszletes vizsglatval (a fenti alapokra ptve) a rugalmassgtan foglalkozik. RDSZERKEZETEK KERESZTMETSZETI FESZLTSGEI Szerkezeteink megfelelQsgi vizsglatban (tbb ms kritrium mellett) azt kell igazolnunk, hogy a szerkezet pontjaiban bredQ feszltsgek (mg a szmtsba veendQ legkedvezQtlenebb esetekben sem) haladjk meg az anyag ellenllkpessgt jelzQ anyagszilrdsg rtkt. Az anyagszilrdsg vizsglatt trsi-szaktsi prbasorozatok eredmnyeibQl matematikai statisztikai mdszerekkel hatrozzk meg, a mi elsQdleges feladatunk a klnbzQ ignybevtelekbQl szerkezetek pontjaiban bredQ fajlagos belsQ erQk, mechanikai feszltsgek rtknek meghatrozsa. Eddigi tanulmnyainkban megismerkedtnk a skbeli rdszerkezetek klsQ s belsQ kapcsolati erQinek, valamint a tarttengely mentn fggvnyszerqen definilt keresztmetszeti belsQ erQinek, ignybevteleinek meghatrozsi mdjval. Erre alapozva a tovbbiakban a rdszerkezetek keresztmetszeti pontjaiban keletkezQ, a keresztmetszet skjban rtelmezett feszltsgek meghatrozsi eljrsaival fogunk foglalkozni. Alapfeltevsek A rdszerkezet fogalma A tartszerkezetek trgyalsa sorn megllaptottuk, hogy a szerkezeti mretek arnyai alapjn megklnbztethetnk vonalszerq, fellet vagy tmb szerkezeteket. A vonalszerq szerkezetek esetben a szerkezeti elemek egyik (hossz-) mrete lnyegesen meghaladja a msik kt (keresztmetszeti) mret rtkt. Az ilyen elemekbQl ll tartszerkezetet rdszerkezetnek nevezzk. RD: olyan egyenes tengelyq tartszerkezet, melynek egyik mrete a msik kettQnl lnyegesen kisebb (L>>h, b) RDSZERKEZET: rudakbl csomponti kapcsolatokkal s tmaszokkal sszelltott tartszerkezet. A grbe tengelyq rdszerq szerkezeteket egyenes tengelyq darabokbl poligonlisan sszelltottnak tekinthetjk. MEGJEGYZS: szqktett rtelemben (RCS)RDnak azokat a rudakat nevezzk, amelyekben CSAK normlerQ mqkdik, azokat a rudakat pedig, amelyek a terhelst jellemzQen nyrerQkkel s nyomatkokkal veszik fel, GERENDknak nevezzk. A rdszerkezetek mretarnyai az ltalnos vizsglatokhoz kpest jelentQs egyszerqstseket tesznek lehetQv, amelyek a tapasztalatok szerint a vgeredmnyben csak kismrtkq pontatlansgot okoznak, de a szmtsi sszefggseket jelentQsen egyszerqstik. A geometriai egyszerqstQ felttelezsek A vizsgland rdelemeink EGYENESTENGELYp, PRIZMATIKUS (a km. alakja-mrete a hossz mentn nem vltozik) rudak. Ha a szerkezet ezt a felttelt nem elgti ki, akkor olyan mretq elemekre kell bontanunk, amelyekre az egyenes tengely s az lland keresztmetszet elfogadhat kzeltssel igaz. A feszltsgeket a rd KERESZTMETSZETEIBEN (a rd tengelyre merQlegesen felvett metszet) keressk. A vizsglatok sorn a rd tengelye s a keresztmetszeti skidom ltal meghatrozott LOKLIS KOORDINTARENDSZERT alkalmazunk (x a rd tengelye, y a keresztmetszet skjban a vzszintes tengely, z a keresztmetszet skjban a fggQleges tengely). A fenti koordintarendszerben az x tengely termszetes kitntetett irny, az y s a z tengelyek viszont csak a szmthatsg szempontjbl vlasztott clszerq lls tengelyek. Tallkozunk majd olyan szmtsi eljrssal is, amely a keresztmetszeti skidomban is kitntetett irnyokat (nevezetesen a keresztmetszeti skidom kt tehetetlensgi fQirnyt) ignyli. A keresztmetszeti skidom tehetetlensgi fQirnyait u s v betqkkel jelljk, u az 1 fQirny ( erQs tengely, v a 2 fQirny ( gyenge tengely). Az anyagra vonatkoz egyszerqstQ felttelezsek Az alkalmazott szerkezeti anyagrl felttelezzk, hogy HOMOGN Az anyagot akkor nevezzk homognnek, ha az anyagtulajdonsgok a trben llandak, nem fggenek a vizsglt pont helyzettQl, koordintitl. A homogenits az aclanyagra igen j kzeltssel igaz, a fra kevsb, a betonra mg kevsb, a talajra, mint ptQanyagra pedig csak igen komoly fenntartsokkal, rtegenknt fogadhat el. IZOTROP Az anyagot akkor nevezzk izotropnak, ha az anyagtulajdonsgok nem irnyfggQek, azaz a vizsglt pontban minden irnyban azonosak. Az izotrpia az aclanyagra igen j kzeltssel, a betonra j kzeltssel, a talajra, mint ptQanyagra elfogadhat kzeltssel igaz, a fra viszont egyltaln nem fogadhat el. A gyrilag elQlltott fatermkekre (forgcslap, funrlemez) a technolgia folytn az izotrpia vlelmezhetQ, a ragasztott fatartk esetben viszont szmolnunk kell az anizotrp tulajdonsgokkal. (idelisan) RUGALMAS Az idelis rugalmassg azt felttelezi, hogy az anyagban az erQ-eltolds, vagy fajlagos erQ-fajlagos megnyls fggvnykapcsolata a teljes tartomnyban lineris. Az idelis rugalmassg az aclanyagra igen j kzeltssel igaz, a fra kevsb, a betonra mg kevsb, a talajra, mint ptQanyagra pedig csak igen komoly fenntartsokkal, rtegenknt fogadhat el. loklisan RUGALMAS-KPLKENY A rugalmas-kplkeny viselkeds azt jelenti, hogy az anyag a folysi hatrig idelisan rugalmasan viselkedik, azt elrve viszont idelisan kplkeny lesz (azaz a keresztmetszet megfolyt pontjaiban az elmozdulsok-alakvltozsok tovbbi tehernvekeds nlkl is folytatdnak. Rugalmas-kplkeny tulajdonsgot alapvetQen az aclanyagban tallunk, de bizonyos mrtkig a vasbetonszerkezetekben is lehet-szoks a kplkeny teherbrst figyelembe venni. A viselkedsre vonatkoz egyszerqstQ felttelezsek Rdszerkezeteink terhels kzbeni viselkedsrQl felttelezzk, hogy: A rdban az ALAKVLTOZS ELG KICSINY ahhoz, hogy hatst az ignybevtelek szmtsa sorn elhanyagolhassuk (megmerevts elve, I. rendq szmts). az alakvltozs sorn a rdban a KERESZTMETSZETEK SKOK MARADNAK az alakvltozs sorn a rdban a hossztengellyel prhuzamos ELEMI SZLAK a keresztmetszeti skokra MERPLEGESEK MARADNAK (ez utbbi feltevs nem minden esetben tarthat!) Ez utbbi kt felttelezs Bernoulli s Navier nevhez fqzQdik, s a rdszerkezetekben a (legtbbszr) dominns normlfeszltsgek meghatrozsban hasznlhat jl. A Bernoulli - Navier hipotzist a merev keresztmetszeti lapok tengelyirnyban ll rugs kapcsolatval szemlltethetjk:   Megjegyezzk, hogy a fenti rugs modell a nyrfeszltsgek vizsglatra nem alkalmas. A rdszerkezetekben vizsgland keresztmetszeti ignybevtelek Egy trbeli rdszerkezet egy keresztmetszetben a fenti keresztmetszeti ignybevtelek fordulhatnak elQ, s a feszltsgszmts sszefggseit, algoritmusait ezekre az ignybevtelekre kell levezetnnk. Az ignybevtelek FGGETLENSGE: A keresztmetszeti feszltsgek meghatrozsa sorn a tapasztalatok azt mutattk, hogy a tartszerkezet egyes ignybevtelei (ltalban, az extrm esetektQl eltekintve) egymstl fggetlenl terhelik a szerkezetet, gy a belQlk szrmaz feszltsgek is fggetlenl szmthatk. Ennek alapjn A szmtsok sorn arra treksznk, olyan kzeltseket alkalmazunk, hogy az egyes ignybevtelekbQl szrmaz feszltsgek a tbbi ignybevteltQl FGGETLENL legyenek szmthatk. MEGJEGYZS: a Tz nyrerQvel egyidejqleg MINDIG van My , ill. a Ty nyrerQvel egyidejqleg MINDIG van Mz hajltnyomatk! d(My(x)/dx=-Tz(x); ill. d(Mz(x)/dx=-Ty(x) Alapllapotban a megfelelQsget a norml- ill. a nyrfeszltsgekre KLN-KLN ellenQrizzk, a klnbzQ hatsokbl szrmaz, de azonos jellegq (norml- ill. nyr-) feszltsgeket (vektorilisan) sszegezve. ErQs kihasznltsg esetn e ktfajta, ugyanazon pontban egyidejqleg mqkdQ feszltsg EGYTTES hatst is vizsglni kell (sszehasonlt feszltsgvizsglat, trsi felttelek, fQfeszltsg-vizsglat). Feszltsgek egyszerq ignybevtelekbQl Egyszerq ignybevtelqnek tekintjk a tartkeresztmetszetet, ha a lehetsges ignybevtelfajtk kzl csak egy mqkdik a keresztmetszeten. Ilyen esetekben az ignybevtel-feszltsg sszefggs egyszerqbben levezethetQ, s a fggvnykapcsolatok linearitsnak rvnyessge esetn az egyszerq ignybevtelekre meghatrozott algoritmusok kombincija alkalmazhat. Tiszta hzs (-nyoms) ignybevteli llapota Tiszta hzs (nyoms) esetn CSAK tengelyirny, centrikus (a teherbrsi kzpponton tmad) erQ terheli a keresztmetszetet. Az bredQ p(x,y,z) keresztmetszeti feszltsgeknek biztosan lesz x irny, azaz s feszltsgkomponense, vagy msknt: ez a normlerQ a keresztmetszeti s feszltsgrendszer eredQjeknt rtelmezhetQ.  A tiszta nyoms esetre levezethetQ szilrdsgi sszefggsek megegyeznek a tiszta hzs sszefggseivel, de a nyomott (klnsen a kis keresztmetszetq, karcs) nyomott elemek jellemzQen nem szilrdsgi, hanem stabilitsi elgtelensg miatt mennek tnkre. Ezrt a nyomott elemek megfelelQsgi ellenQrzsekor a szilrdsgi vizsglat mellett mindig el kell vgezni a stabilitsvizsglatot is. A feszltsgeloszls a tiszta hzssal terhelt keresztmetszetben         Tiszta nyrs ignybevteli llapota  Az elmleti lehetetlensget elismerve mgis addik olyan terhelsi eset, amelyben a keresztmetszet pontjaiban a nyrerQ hatsa dominl. Ezekre a (kapcsolatokban, ktQelemekben elQfordul) esetekre (kzeltQ megoldsknt) alkalmazhatnak elfogadjuk a TISZTA NYRSi ignybevteli llapott.  A tiszta nyrs ignybevtele a keresztmetszeteket a tarttengelyre MERPLEGESEN mozdtja el, s gy az elemi szlaknak a keresztmetszetekkel bezrt (eredetileg merQleges) llsa megvltozik. Az elemi hasb tengelyre merQleges elmozdulsnak a tarttengely mentn mrt hosszhoz viszonytott rtkt a nyrsra jellemzQ deformcinak, g NYRSI SZGTORZULSnak nevezzk. ltalnos esetben az elemi hasb torzulsa szimmetrikus, gy a g/2 jelenik meg az brnkon. Ha a keresztmetszetben a nyrerQbQl a fentiek szerint egyenletes nyrfeszltsget tteleznk fel minden pontban, ellentmondsra jutunk.    Az egyenletes fiktv nyrfeszltsg alkalmazsa a ktQelemek tiszta nyrs metszeteiben rszben a kplkeny kiegyenltQds, rszben pedig az anyagellenlls hasonl mdon trtnt meghatrozsa miatt elfogadhat. A gerendatartk (hajltott-) nyrt keresztmetszeteiben viszont tiszta nyrssal NEM SZMOLHATUNK Lemezek szegecselt-csavarozott kapcsolata A tiszta hzs s a tiszta nyrs ignybevteli llapotai a (hzott) lemezek ktQelemes kapcsolataiban jelentkeznek s kerlnek alkalmazsra. Az elgtelen hosszsg lemez toldsra, az erQ tadsra az egyik leggyakoribb mdszer a toldand s a told lemez furataiban elhelyezett hengeres ktQelemek alkalmazsa. Alaphelyzetben a kapcsolat kzvetlenl a kt lemez kztt is megvalsthat, de gy a lemezelemek eltrQ tengelyvonala miatt a kt lemezben mqkdQ hzerQk nem esnek egy hatsvonalba (a szerkezet persze gondoskodik a hatsvonalak azonossgrl: a kapcsolati rszen alkalmasan meggrbl).  A kapcsolati szakasz deformldsnak elkerlsre a kapcsolatot legtbbszr szimmetrikus, hevederes kapcsolatknt alaktjuk ki: a btsen (homloklapjaikkal) illesztett lemezekre alul-fell egy-egy hevederlemezt helyeznk, s a ktQelemekkel elQszr az egyik lemezbQl tvisszk az erQt a hevederlemezekbe, majd a csatlakozsi metszet utn visszavisszk a msik lemezbe. Valjban teht a szimmetrikus hevederes kapcsolat kt kapcsolat egyttes alkalmazst jelenti, erre majd a ktQelemszm meghatrozsa sorn kell figyelni. KtQelemknt szegecseket, csavarokat, vagy akr hengeres aclcsapokat is alkalmazhatunk. A ktQelemek tulajdonsgaitl fggQ szablyokat a szaktrgyakban fogjk megismerni, itt csak a kapcsolat mqkdsi elvt tisztzzuk.   A hzott lemez a furatokba helyezett ktQelem palstjra tmaszkodik, a ktQelem pedig egy msik palstfelletn adja t az erQt a hevederlemezeknek. A palstfelleten bredQ feszltsg vals eloszlsa sugrirny, vltoz nagysg vektorokkal rhat le, de ezek hzsirnyra merQleges sszetevQi a hzerQ tadsa szempontjbl lnyegtelenek (csak a ktQelemben okoznak keresztirny nyomfeszltsgeket). A szmtsi munka egyszerqstse rdekben ezrt a vals eloszls helyett a tengelyirny erQvel prhuzamos, egyenletes megoszls palstnyomsi feszltsggel szmolunk, amelyet az tmrQ mentn mqkdQnek tteleznk fel. A palstnyomsi feszltsgeke a lemezelemk vastagsga mentn (is) egyenletes megoszlsnak tekintjk.   Az alapanyag-lemez s a hevederlemez csatlakozsi felletein az ellenkezQ irnyban mqkdQ palstnyomsi feszltsgek a ktQelemben tiszta nyrsi ignybevteli llapotot bresztenek. Ennek megfelelQen a ktQelem nyrd felletein egyenletes nyrfeszltsgekkel szmolhatunk.  A hzerQt a ktQelemek kztt (is) egyenletesen elosztottnak tekintjk, minden ktQelemre ugyanakkora erQhnyadot tteleznk fel. A hzerQt mind az alapanyag-lemez, mind a hevederlemez a furatba helyezett ktQelemnek a hzsirnnyal ellenttes oldali palstjra tmaszkodva tovbbtja. Ez azt jelenti, hogy a lyuk(ak)kal gyengtett keresztmetszetnek mg azt az erQhnyadot viselnie kell, amit az aktulis lyukban lvQ ktQelem tovbbt. Az alapanyag-lemez elsQ lyuksornak tengelyben teht a gyengtett keresztmetszetben a teljes hzerQvel kell szmolnunk. Ha a lemezben az erQk tovbbtst erQvonalakkal szemlltetjk, akkor az is lthat, hogy a ktQelemekre trtnQ erQtaddshoz az erQvonalaknak a lyukakat meg kell kerlnik, ehhez pedig a lyuk krnyezetben nagyobb erQvonal-sqrqsg tartozik. Az erQvonalak sqrqsge a kialakul feszltsgeloszlst tkrzi, teht a gyengtett keresztmetszetekben a feszltsgeloszls mg centrikus erQ esetn sem lesz egyenletes. Ugyanakkor az aclanyag kplkeny tulajdonsga miatt szmolhatunk a feszltsgi cscsok leplsvel, a feszltsgek kplkeny trendezQdsvel, vgsQ soron a gyengtett keresztmetszetben is egyenletes feszltsgeloszlssal.    A fenti brn egy, mindkt vgn egyenletesen megoszl erQvel hzott acllemez szmtott hosszirny normlfeszltsgeinek eloszlst mutatjuk be. Lthat, hogy a feszltsgeloszls egyenletes, csak a lyukak kzvetlen krnyezetben van anomlia: a lyukak szlessgben a lyuk elQtt-mgtt a hosszirny normlfeszltsg lecskken, a lyuk mellett viszont jelentQsen megnQ.  A kinagytott brn lthat, hogy a lemezre jellemzQ 200 N/mm2 (itt: 20 kN/cm2) rtkq normlfeszltsg a lyuk mellett tbb, mint ktsze-resre ugrik fel, de az is lthat, hogy ez a tlfeszltsg csak rvid szakaszon alakul ki, azaz a kplkeny trendezQds elfogadhat.  A szegecsszmts egyszerqstseinek sszefoglalsa A szegecsszmts sorn a szmtsi eljrs egyszerqstst szolgl megllaptsainkat az albbiakban pontokba szedve is sszefoglaltuk. Az egyszerqstseket egyrszt az aclanyag kplkeny viselkedse, az ebbQl fakad feszltsgtrendezQdsi kpessg indokolja, a szmtsi munka cskkense indiklja s a gyakorlati tapasztalatok sszessge igazolja. A szegecsszmts egyszerqstQ felttelezsei A vals palstnyomsi feszltsgek helyett (is) fiktv, az tmrQ mentn egyenletes, a hzerQvel prhuzamos  feszltsgeket alkalmazunk A palstnyomsi (fiktv!)  feszltsgeket az egy irnyban dolgoz lemezek (sszegzett) vastagsga mentn (is) llandnak vesszk A ktQelemek elnyrd felletein a csak (fiktv) nyrfeszltsgekkel szmolunk, s ezek eloszlst a teljes nyrd felleten egyenletesnek tekintjk A tbb nyrd fellettel rendelkezQ (tbbszr nyrt) ktQelemekben az egyes nyrd felletek kztt egyenletes erQeloszlssal szmolunk A gyengtett keresztmetszet (szmtsi!)  feszltsgeit mind a keresztirny (hatkony) szlessg, mind az egy irnyban dolgoz le-mezek (sszegzett) vastagsga mentn llandnak vesszk A teljes hzerQt mind a palstnyomsi vizsglat, mind a nyrsvizsglat sorn a ktQelemek kztt egyenletesen elosztottnak tekintjk. A szegecsszmts mretezsi-ellenQrzsi sszefggsei A szegecskapcsolatot tekinthetjk sszetett szerkezetnek, amely tbbflekppen, tbb  szakadsi metszet mentn is elemeire bonthat. A tartrszek egyenslya megkvnja, hogy a vizsglt tartrszre mqkdQ erQk eredQjnek zrust kell adnia, teht a vetleti-nyomatki egyenletek ezekre a tartrszekre is felrhatk. A centrikus hzs miatt a szegecskapcsolatban csak a tengelyirny, a hzerQvel prhuzamos vetleti egyenletnek lesz informcitartalma, ezt viszont minden tnkremeneteli formra, minden szakadsi metszetre fel kell rni. Az sszefggsekben a vmin az egyirnyban dolgoz lemezelemek sszegzett vastagsga, az n az egy kapcsolatban szereplQ ktQelemek darabszma, a d a ktQelemek (nvleges) tmrQje, a k az egy ktQelemben egyidejqleg nyrd skok szma, a j a kapcsolatban a hzerQre merQlegesen elhelyezett ktQelemek szma.    ellenQrzs palstnyomsra  EMBED Equation.3  ellenQrzs nyrsra  EMBED Equation.3  ellenQrzs hzsra  EMBED Equation.3  A fenti sszefggsek termszetesen brmelyik adat keresse sorn alkalmazhatk, mindig a keresett mennyisget kell kifejeznnk, s a megengedett feszltsg ismeretben a szksges mret, ktQelemszm meghatrozhat. Megjegyezzk, hogy a kapcsolat megfelelQsghez a fenti hrom egyenlQtlensg mindegyiknek teljeslnie kell, teht ellenQrzs esetn mindhrom egyenlQsget ellenQriznnk kell, mretezs esetn pedig a hrom egyenlQtlensgbQl kapott adatok legerQsebbikt kell (kerektve) alkalmaznunk. Tiszta hajlts    Vizsglatunkat egy x-z skra szimmetrikus tartn, a szimmetriaskban mqkdQ My nyomatkra vgezzk. Ez esetben az y tengellyel prhuzamos egyenesek mentn (a szimmetria miatt) az e fajlagos nylsok rtke lland. A Bernoulli-Navier hipotzist rvnyben tartva a keresztmetszeteket a bekvetkezQ deformcik utn is sknak, a tengellyel prhuzamos elemi szlakat pedig a keresztmetszetekre merQlegeseknek tekintjk. A semleges tengely fogalma A tiszta hajlts ignybevteli llapotban a tartkeresztmetszetben a nyomatk mellett sem normlerQ, sem nyrerQ nem mqkdik. NyrerQ hinyban a keresztmetszet pontjaiban nem kell nyrfeszltsgekre szmtanunk. Ugyanezt lthatjuk az elemi szlak s a keresztmetszetek merQlegessgt kimond Bernoulli-Navier hipotzisben is: ha a pontok kicsiny krnyezetben felvett elemi hasbokban a bekvetkezQ deformciban nem okoz nyrsi szgtorzulst, akkor ezekben a pontokban nyrfeszltsg sem bredhet. A keresztmetszeti normlerQ hinya viszont azt eredmnyezi, hogy a nyomatkbl a keresztmetszet pontjaiban bredQ normlfeszltsgeknek a teljes keresztmetszeten vett sszegzett hatsa csak nyomatk lehet. Ennek megfelelQen a keresztmetszeti skidomnak bizonyosan lesz olyan rsze, amelyben hzfeszltsgek, s olyan rsze, amelyben nyomfeszltsgek alakulnak ki. A hzott s a nyomott znkat elvlaszt vonalban sem nyls, sem sszenyomds nem jhet ltre, itt a normlfeszltsg rtke zrus. A keresztmetszeti nyomatki ignybevtel nyomn kialakul deformci miatt a hzott znban az elemi szlak megnylnak, a nyomott znban sszenyomdnak. Az alakvltozott elemi szlak vgpontjai a keresztmetszet j llst rajzoljk ki. Minthogy azonban (a rdszerkezetek krben elfogadott felttelezsnk szerint) a keresztmetszet a rdelem deformcija utn is sk maradt, a hzott s nyomott znkat elvlaszt (nyls- s sszenyomdsmentes pontok halmazaknt definilt) vonal az eredeti keresztmetszeti sk s az alakvltozs utni keresztmetszeti sk metszsvonala, azaz egyenes, spedig a szimmetria miatt az x-z szimmetriaskra merQleges egyenes lesz. A hzott s nyomott znkat elvlaszt, nyls- s sszenyomdsmentes pontok halmazaknt definilt vonalat a keresztmetszet semleges tengelynek nevezzk. A Bernoulli-Navier hipotzisben megfogalmazott felttelezsek miatt a rdszerkezetek keresztmetszeteiben a semleges tengely mindig egyenes. A tiszta hajlts ignybevteli llapotban a semleges tengely a szimmetriaskra merQleges, az y tengellyel prhuzamos lesz. A nyomatkbl szrmaz normlfeszltsgek     A keresztmetszetben a klsQ erQkbQl meghatrozott nyomatki ignybevtelt valjban a keresztmetszet pontjaiban az anyagi kapcsolat veszi fel. A pontonknt meglvQ anyagi kapcsolatot viszont a fajlagos belsQ erQkkel, a feszltsgekkel helyettestettk, teht a keresztmetszeti nyomatki ignybevtel az elemi felletdarabokon bredQ (fajlagos) belsQ erQk, a feszltsgek nyomatkainak sszege. Az egy pontban bredQ elemi erQ (dF) a pont z koordintjval, az ltala kifejtett elemi nyomatk (dM) a pont z koordintjnak ngyzetvel arnyos. Az brn a P ponthoz tartoz dA=dydz elemi felletet a lthatsg vgett nagyra rajzoltuk, de ez a hatrtmenet kpzsekor tart a zrushoz, azaz a dF elemi erQ helye tart a P pont y-z koordintihoz. A keresztmetszet P pontjnak dydz mretq elemi felletn a nyomatki ignybevtelbQl keletkezQ elemi erQ nagysga:  A keresztmetszet P pontjban a nyomatki ignybevtelbQl keletkezQ elemi erQ (elemi) nyomatka a hajltsi semleges tengelyre:  A keresztmetszet P pontjban a nyomatki ignybevtelbQl keletkezQ elemi erQk sszegzett nyomatka a hajltsi semleges tengelyre:  A keresztmetszetben a klsQ erQkbQl szmtott keresztmetszeti nyomatki ignybevtel valjban a megszntetett anyagi kapcsolat ptlsra pontonknt alkalmazott fajlagos belsQ erQk, feszltsgek sszegzett nyomatkval azonos, azaz A keresztmetszet pontjainak feszltsgeibQl elQlltott nyomatk s a keresztmetszet nyomatki ignybevtelnek azonossga alapjn a nyomatki ignybevtelbQl szrmaz normlfeszltsg a keresztmetszet P pontjban: A keresztmetszetben a maximlis normlfeszltsg a semleges tengelytQl legtvolabbi, legnagyobb z ordintj pontban, a szlsQ szlban keletkezik. Ennek meghatrozshoz a z koordinta helyre a szlsQszl-tvolsgot kell rnunk. A keresztmetszeti modulus A keresztmetszeteink mretezse-ellenQrzse sorn a legtbbszr a maximlis feszltsgre vagyunk kvncsiak, hiszen erre kell kimutatnunk, hogy alatta marad az anyagra megengedett hatrrtknek, az anyagszilrdsgnak. Ezekben a szmtsokban mindig a szlsQ szl pontjait kell ellenQriznnk, ezrt a pont semleges tengelytQl mrt tvolsga mindig a szlsQszl-tvolsg lesz. A mrnki gyakorlat a keresztmetszeti tehetetlensgi nyomatk s a szlsQszl-tvolsg hnyadost kln mennyisgknt, keresztmetszeti modulusknt (vagy ms nven: keresztmetszeti tnyezQknt) definilja. Ha a keresztmetszetben a hajltsi semleges tengely nem szimmetriatengely, akkor termszetesen a kt szlsQ szl a semleges tengelytQl mrt tvolsga nem azonos, ilyen esetekben kt keresztmetszeti modulussal kell szmolnunk. A keresztmetszeti modulus jele W, indexben pedig jellnnk kell a semleges tengelyt, amelyre a tehetetlensgi nyomatkot szmtottuk, s a szlsQ szl irnyt.      A keresztmetszeti modulus hasznlata a gyakorlatban azrt clszerq, mert az alkalmazand keresztmetszeti alakok-mretek ltalban nem szabadon vlaszthatk, hanem az ipar ltal gyrtott, a kereskedelem ltal forgalmazott termkekbQl kell kivlasztanunk a megfelelQt. Ennek sorn igen jl hasznlhat a gyrt ltal a termk vals geometriai tulajdonsgai alapjn kiszmtott, s kzztett keresztmetszeti modulus rtke. A semleges tengely helye A tiszta hajlts ignybevteli llapotban a keresztmetszetet tengelyirny erQ nem terheli, ezrt a normlfeszltsgekbQl pontonknt szmtott elemi erQk tengelyirny vetletsszege zrus lesz. Felhasznlva a P pontban a nyomatki ignybevtelbQl keletkezQ elemi erQ nagysgnak korbban levezett sszefggst, felrhatjuk az x tengely irny vetleti egyenletet:   A fenti sszegzsben azonban az E rugalmassgi modulus, az emax szlsQszl-alakvltozs s a zmax szlsQszl-tvolsg a keresztmetszet egsznek adata, s a pontonknti sszegzs sorn lland. Az lland szorzk az sszegzsben kiemelhetQk, gy:  A fenti kifejezs csak akkor lehet zrus, ha E=0 (vgtelen hajlkony anyag, ilyen nincs) emax =0 (vgtelen merev anyag, ilyen nincs zmax = ( (vgtelen mretq keresztmetszet, ilyet nem hasznlunk) S(zdA)=0 (a keresztmetszetnek a semleges tengelyre szmtott statikai nyomatka zrus. A keresztmetszetben a nyomatkbl keletkezQ normlfeszltsgek vetleti sszegzse alapjn teht kimondhatjuk, hogy a semleges tengely, amit az alakvltozs- ill. feszltsgmentessg alapjn definiltunk, a keresztmetszetnek mindig slyponti tengelye lesz. Tiszta hajlts ignybevteli llapotban a semleges tengely emellett a hajlts skjra merQleges, azaz egybeesik a hajltnyomatk vektorval. A tiszta hajltsbl szrmaz feszltsgek eloszlsa A tiszta egyenes hajltssal terhelt keresztmetszetben teht a norml-feszltsgek a nyomatkkal egyenes arnyban, a keresztmetszet (nyomatkvektorral megegyezQ lls semleges tengelyre vett) inercianyomatkval fordtott arnyban alakulnak, s a vizsglt pontnak csak a semleges tengelytQl mrt z tvolsgtl fggnek (egyenes arnyban).     A keresztmetszet pontjaiban bredQ sx normlfeszltsgek (elvileg) a pont helykoordintinak hromvltozs fggvnyei. A szimmetria miatt a szimmetriatengelyre merQleges irnyban a feszltsgek nem vltoznak, gy az y vltoztl val fggs elhagyhat. A rd prizmatikus kialaktsa, a keresztmetszetek alakjnak-mretnek llandsga miatt a klnbzQ x koordintj, de ugyanazon z koordintval jellemezhetQ pontokban a feszltsg csak az My nyomatk fggvnyben fog vltozni, mg egy keresztmetszetben, ahol az x koordinta lland, s a z koordintt vltoztatjuk, a feszltsgek a csak az x-tQl fggQ nyomatk llandsga miatt csak a pont z koordintjnak lesznek a fggvnyei. A hajltssal egyidejqleg mqkdQ nyrs A keresztmetszeti nyrfeszltsg meghatrozsa Rdszerkezeteink leggyakoribb terhelse a tengelyre merQlegesen mqkdQ koncentrlt vagy megoszl teher. Ez a terhelsi md a tart keresztmetszeteiben hajltnyomatkot S nyrerQt breszt. (A differencilis sszefggsben bebizonytottuk, hogy a nyrignybevtel lte elQrja a keresztmetszetben a nyrerQvel azonos sk hajltnyomatk ltt is.) A tiszta egyenes hajlts esetben feltteleztk a sk keresztmetszetek s a tengellyel prhuzamos elemi szlak merQlegessgnek llandsgt. Emiatt a pontok krnyezetben felvett elemi hasbokban szgtorzuls nem lphet fel, azaz a txz feszltsg a keresztmetszet minden pontjban zrus. A tiszta egyenes hajlts esetben feltteleztk a sk keresztmetszetek s a tengellyel prhuzamos elemi szlak merQlegessgnek llandsgt. Emiatt a pontok krnyezetben felvett elemi hasbokban szgtorzuls nem lphet fel, azaz a txz feszltsg a keresztmetszet minden pontjban zrus.    A hajltssal egyidejqleg mqkdQ nyrs esetn a keresztmetszeti skok s a tengellyel prhuzamos elemi szlak merQlegessge NEM tarthat, hiszen akkor nem bredhetne nyrfeszltsg, ami viszont a nyrerQ lte miatt nem lehetsges. Ennek ellenre (a tapasztalatok szerint) a nyomatkbl szrmaz normlfeszltsgek rtknek s eloszlsnak meghatrozsra j kzeltssel elfogadhat a tiszta egyenes hajlts sszefggse. Ugyancsak elfogadhat az a feltevs, hogy a hajltnyomatkbl CSAK normlfeszltsg, a nyrerQbQl CSAK nyr-feszltsg keletkezik.     A tart x koordintj keresztmetszetben mqkdQ ignybevtelek: My(x) s Tz(x). Az x+dx koordintj keresztmetszetben mqkdQ ignybevtelek: My(x+dx) s Tz(x+dx). Az My(x) s a Tz(x) fggvnyeket sorba fejtve, a msod- s magasabb fok tagokat elhanyagolva A fentiek szerint a tart dx vastagsg szeletre az x koordintj (vg)keresztmetszetben  My(x), az x+dx koordintj keresztmetszetben +My(x)+dMy(x) nyomatk mqkdik. Ennek alapjn a tart dx vastagsg szeletnek kt oldaln mqkdQ s normlfeszltsgeknek az My(x) nyomatkbl szrmaz rsze x irny vetletben kiegyenlti egymst, x irny kiegyenltetlen erQ csak az x+dx koordintj metszetet terhelQ dMy nyomatki nvekmnybQl szrmazik. Ha a tartszeletet egy z koordintj magassgban vzszintesen (is) elvgjuk, a megmarad (als vagy felsQ) elemre felrva a SFix=0 vetleti egyenletet, a dMy nyomatkbl szrmaz kiegyenltetlen normlfeszltsgeket csak a vzszintes metszetben keletkezQ nyrfeszltsgek kompenzlhatjk. Az albbi brn a rdbl kimetszett, dx vastagsg szeleten az My nyomatki hnyadbl szrmaz, egymst kiolt normlirny feszltsgeket kihagyva csak a dMy nyomatki nvekmnybQl keletkezQ normlfeszltsgeket rajzoltuk fel. A normlfeszltsgek a teljes keresztmetszeten sszegezve egyenslyban vannak, de ha a szeletet egy z koordintj pont magassgban az xy skkal prhuzamosan elvgjuk, a megmarad rszre mqkdQ normlfeszltsgek x irny eredQjt csak a z normlis skon bredQ tzx nyrfeszltsgek egyenslyozhatjk (a homlokfelletek x irny feszltsgeit mr figyelembe vettk, az alkotfelleten pedig cssztatfeszltsg nem bredhet). A tzx nyrfeszltsgeket a vzszintes sk metszeten keresztirnyban a szimmetria miatt, hosszirnyban a hatrtmenetben 0-hoz tart vastagsg miatt llandnak tekinthetjk. (Az brn a jobb lthatsg rdekben a normlfeszltsg-nvekmnyeket az x tengely pozitv ga fel vettk fel, ehhez pedig negatv nyrfeszltsgek s ennek megfelelQen negatv nyrerQ trsul.)       Az A homlokfelletq szeletdarabra a normlfeszltsg-nvekmnyek A felleten integrlt sszege s a nyrfeszltsgek by szlessgen s dx hosszon integrlt sszege mqkdik. A dMy nyomatknvekmny s az Jy inercianyomatk a keresztmetszetben lland, gy az A felleten trtnQ integrls sorn az integrljel el kiemelhetQ. A zdA szorzat a dA felletelemnek az y tengelyre szmtott statikai nyomatka, sszegzse teht az A rsz-fellet y tengelyre vonatkoz statikai nyomatkt adja. Felrva az x irny erQk egyenlQsgt :   A sx feszltsgek itt mr csak a nyomatk nvekmnybQl szrmaznak, dMy/dx pedig a differencilis sszefggs alapjn (negatv) nyrerQt adja.  A hajltott-nyrt tart egy pontjban a nyrerQbQl szrmaz s vele prhuzamos vektor nyrfeszltsg teht egyenesen arnyos a Tz nyrerQvel, az A -vel jellhetQ  elcsszni akar rsz -nek a hajltsi semleges tengelyre vett statikai nyomatkval, fordtottan arnyos a keresztmetszeti skidomnak a hajltsi semleges tengelyre vett inercianyomatkval s a keresztmetszetnek a pontban, a hajltsi tengellyel prhuzamosan mrt szlessgvel. Az sszefggsbQl elQjelet nem kapunk, a keresztmetszetben keletkezQ nyrfeszltsg vektora mindig az Qt okoz keresztmetszeti nyrerQ vektorval megegyezQ lls. Az brbl s a levezetsbQl lthat, hogy kzvetlenl nem is a keresett keresztmetszeti nyrfeszltsget tudtuk meghatrozni, hanem annak dulis prjt. EbbQl termszetesen az is kitqnik, hogy a hajltott-nyrt tartban a hossztengellyel prhuzamos skokban is brednek nyrfeszltsgek. Ezek a hossztengellyel prhuzamos skban keletkezQ nyrfeszltsgek akadlyozzk meg a sk alatti s feletti tartrszek hosszirny elcsszst, biztostva ezzel a kt tartrsz egyttmqkdst. A keresztmetszeti nyrfeszltsg szmtsi kpletben ezrt neveztk az A felletdarabot  elcsszni akar rsz -nek. A ktfs tart A hajltott-nyrt tartban keletkezQ tengelyirny nyrfeszltsgek hatst legjobban az n. ktfs tartn vizsglhatjuk. A tart kt, egymsra helyezett, tglalap keresztmetszetq fagerendbl ll. Ha a gerendk kztt nincs kapcsolat (mondjuk mg a srlds egyttdolgoztat hatstl is eltekintnk), akkor a kt gerenda individulisan kln-kln dolgozik, egyttes merevsgk s teherbrsuk az egy gerendra szmthat merevsg s teherbrs ktszerese. A hajltott-nyrt szerkezetben normlignybevtel nincs, ennek megfelelQen a tartk tengelyvonalban, a hajltsi semleges tengely magassgban sem megnyls, sem sszenyomds nem alakul ki. Az brn jl lthat, hogy a vglapok elfordulsa miatt a csatlakozsi felleten (a szimmetriatengelytQl tvolodva egyre nvekvQ) relatv eltolds, elcsszs alakul ki az egymson lvQ tartkban.   Ha az egymsra helyezett gerendk csatlakozsi felletn az elcsszst (pl. ragasztssal, csavarozssal, kemnyfa kek beptsvel, stb.) megakadlyozzuk, azaz az individulis tartkat  team be szervezzk, az egyttmqkdQ tartk alakvltozsa lecskken, merevsge s teherbrsa megnQ.     A 2h magassg egyttdolgoz keresztmetszet tehetetlensgi nyomatka a kln-kln szmolt tehetetlensgi nyomatkok sszegnek a ngyszerese, a hajltsra szmtott hatrnyomatki teherbrsa a kln-kln szmtott hatrnyomatkok sszegnek ktszerese. Ha teht az egyttdolgoztatand elemek kztt az elcsszst meg tudjuk akadlyozni, a merevsg (a tehetetlensgi nyomatk) ngyszeresre, a nyomatki teherbrs a ktszeresre nvelhetQ. Megjegyezzk, hogy a fenti teherbrsnvelsi arny csak akkor realizlhat, ha a csatalakoz felleteken valban semmifle relatv elmozduls nem alakul ki. Ez csak folytonos, nagy merevsgq kapcsolat (ragaszts, hegeszts) alkalmazsval valsthat meg. Ha a kapcsolatot csak loklisan tudjuk megteremteni, esetleg ott is csak bizonyos elmozdulsok rn mobilizldnak a kapcsolati erQk (csavaros-kes kapcsolat), akkor az egyttdolgozs a kapcsolt elemek kztt nem lesz tkletes, a tehetetlensgi nyomatk, ill. a teherbrs nvekedse nem ri el az elvi maximumot. A keresztmetszeti nyrfeszltsgek meghatrozsra levezetett sszefggsnk a z normlis skokon tengelyirnyban ll nyrfeszltsgek szmtsra is alkalmas. Ha az i jelq koncentrltan alkalmazott kapcsolati elemben kell meghatroznunk a Hi vzszintes cssztat erQt, a tzx nyrfeszltsgeket a szlessg mentn konstansnak vehetjk, a tart tengelye mentn pedig a nyrerQ fggvnye alapjn vehetjk fel. Ennek sorn a C s D jelq hatrpontokat a szomszdos ktQelemek kztti szakaszok felezQpontjaiban szoks megvlasztani. A rgztett, z magassgban lland keresztmetszeti jellemzQket kiemelve azt ltjuk, hogy a Hi horizontlis cssztaterQ a vizsglt szakaszon lvQ nyrerQbra-terlettel arnyos.    Azonos teherbrs kapcsolelemek alkalmazsa esetn a kioszts (clszerqen) nem lesz egyenletes, hiszen azonos terhelshez a nyrerQbra terleteknek kell azonos rtkqeknek lenni. A keresztmetszeti nyrfeszltsg eloszlsa A hajltott-nyrt keresztmetszetben a nyrerQvel prhuzamos lls nyrfeszltsgek mindig keletkeznek. Minthogy a nyrsvizsglatban kiktttk, hogy a nyrerQnek szimmetriatengelyben kell mqkdnie, gy (a szimmetriatulajdonsgok alapjn a nyrfeszltsgek keresztirnyban, a nyrerQre merQleges egyenesek mentn konstans rtkqek lesznek. Egy keresztmetszetben a nyrerQ is, s a keresztmetszet tehetetlensgi nyomatka is konstans, teht a klnbzQ magassgokban, a nyrerQvel prhuzamos egyenesek mentn a nyrfeszltsg-rtkek vltozst a vizsglt ponthoz tartoz elcsszni akar rsz statikai nyomatknak s keresztmetszeti szlessgnek a hnyadosa hatrozza meg. A tiszta nyrs ignybevteli llapotnak elemzse sorn megllaptottuk, hogy a tartszerkezeteink hatrol felletn, az rintQskban (a VALAMI s a SEMMI hatrn) semmilyen irny nyrfeszltsg nem bredhet. Ennek kvetkeztben a nyrerQvel terhelt keresztmetszet szimmetriatengelynek vgpontjaiban a (keresztmetszeti) nyrfeszltsgek rtke zrus. Nhny hajltott nyrt keresztmetszet nyrerQvel prhuzamos nyrfeszltsgeinek a nyrs irnyval prhuzamos eloszlsa. ltalnos keresztmetszet nyrerQvel prhuzamos nyrfeszltsgei  ltalnos keresztmetszet nyrerQre merQleges nyrfeszltsgei    ltalnos keresztmetszet eredQ nyrfeszltsgei    A nyrerQbQl teht a keresztmetszetben keresztirny nyrfeszltsg is keletkezhet. A z irny nyrerQbQl a keresztmetszet z=konstans koordintj pontjaiban a nyrerQvel megegyezQ lls nyrfeszltsgek rtke konstans, a nyrerQre merQleges nyrfeszltsgek pedig az y koordinta fggvnyben linerisan vltoznak (a szlsQ pontokban veszik fel maximlis rtkket, a szimmetriatengelyben pedig zrus rtkqek lesznek. A z=konstans koordintkkal jellemezhetQ, a hajltsi semleges tengellyel prhuzamos egyenes s a keresztmetszet hatrol vonala metszspontjban az eredQ nyrfeszltsg (a dualits miatt) mindig az eredQ irnyban ll. Ha ez az eredQ a nyrerQvel prhuzamos, akkor az rintsi pontban, sQt a z=konstans egyenes sszes pontjban a keresztirny nyrfeszltsg zrus. Tglalap keresztmetszet nyrerQvel prhuzamos nyrfeszltsgei  T keresztmetszet nyrerQvel prhuzamos nyrfeszltsgei   I keresztmetszet nyrerQvel prhuzamos nyrfeszltsgei  Ferde hajlts Ha a keresztmetszetre mqkdQ eredQ hajltnyomatk vektora nem fQirnyban ll, a keresztmetszet ignybevtelt ferde hajltsnak nevezzk.        A ferde hajltsbl szrmaz normlfeszltsgek        Csak centrlisan szimmetrikus elem ferde hajltsa Az M nyomatk vektora az y tengelyben ll, de minthogy y nem tehetetlensgi fQirny, az ignybevteli llapot ferde hajlts. A tehetetlensgi fQirnyok, s a rjuk esQ nyomatki vetletek valamint a fQtehetetlensgi nyomatkok meghatrozsa utn a vizsgland pontok u-v koordintarendszerben rtelmezett helykoordintira lesz szksgnk. Az x-y s az (elfordtott) u-v koordintarendszerek kztti transzformcis mtrix elemeit egy pont kivlasztsa utn le is vezethetjk.  EMBED Equation.3   EMBED Equation.3  esetnkben zP negatv, teht az ltalnos sszefggsben elQjele megfordul  EMBED Equation.3   EMBED Equation.3  A lineris transzformcis sszefggst mtrixalakba rva:       A keresztmetszeti skidomnak nincs szimmetriatengelye, gy a nyrerQbQl bredQ nyrfeszltsgeket nem tudjuk meghatrozni. A ferde hajltsbl szrmaz nyrfeszltsgek        Ktszeresen szimmetrikus, grbe hatrvonal keresztmetszet nyrfeszltsgei          A keresztmetszet kerlete mentn az rintQskokban (a  valami s a semmi hatrfelletn ) nyrfeszltsg nem bredhet. Emiatt a keresztmetszeti eredQ nyrfeszltsgek a kerleti pontokban rintQirnyak lesznek. Ez azonban csak gy lehetsges, ha a Ty nyrerQ irnyra merQleges nyrfeszltsgek is brednek. A keresztirny nyrfeszltsg nagysgt a z irny nyrfeszltsg nagysgbl a geometriai hasonlsg felhasznlsval kaphatjuk:  A keresztirny nyrfeszltsg a szimmetriatengelyben mindig zrus, a hajltsi semleges tengellyel prhuzamos egyenesek mentn pedig linerisan vltozik.              A keresztmetszet kerlete mentn az rintQskokban (a  valami s a semmi hatrfelletn ) nyrfeszltsg nem bredhet. Emiatt a keresztmetszeti eredQ nyrfeszltsgek a kerleti pontokban rintQirnyak lesznek. Ez azonban csak gy lehetsges, ha a Ty nyrerQ irnyra merQleges nyrfeszltsgek is brednek. A keresztirny nyrfeszltsg nagysgt a z irny nyrfeszltsg nagysgbl a geometriai hasonlsg felhasznlsval kaphatjuk:   A keresztirny nyrfeszltsg a szimmetriatengelyben mindig zrus, a hajltsi semleges tengellyel prhuzamos egyenesek mentn pedig linerisan vltozik. A kerleti pontokban az eredQ nyrfeszltsgvektorok mindig rintQ irnyak lesznek, ezrt a kt szimmetriatengelyben mqkdQ nyrerQbQl kaphat nyrfeszltsgvektorok skalrisan sszegezhetQk.    A keresztmetszet belsQ pontjaiban a szimmetriatengelyekben mqkdQ nyrerQkbQl szmthat nyrfeszltsgek llsa eltrQ lesz, ezrt sszegzsk csak vektorilisan lehetsges!         Kttmasz tart szmtott feszltsgeloszlsa A hajltott-nyrt tartk felttelezseink szerinti viselkedse alapjn meghatrozhatk a tartkeresztmetszetek pontjaiban a norml- s nyrfeszltsgek. Az albbi brkon szmtgpi modellen elvgzett szmtsok eredmnyeiben mutatjuk meg a feszltsgek tartmagassg s hossz szerinti eloszlst. A hajltott-nyrt gerendban az alakvltozs az als s a felsQ szlsQ szlban gyakorlatilag azonos grbletq, a keresztmetszetek az alak-vltozs utn is skok maradnak. Az brban a sznek hatrvonalai az azonos normlfeszltsgq pontokat mutatjk. A hajltott-nyrt gerendban a keresztmetszeti norml-feszltsgek vltozsa a tart kzbensQ szakaszn a legerQsebb  Az brban a sznek hatrvonalai az azonos nyrfeszltsgq ponto-kat mutatjk. A hajltott-nyrt gerendban a keresztmetszeti nyr-feszltsgek vltozsa a tartvgek kzelben a legerQsebb.  Kttmasz tart feszltsgei egyenletesen megoszl teherre Az albbi brk az AXIS-VM vgeselemes szerkezetszmt programmal kszltek.      Kttmasz tart feszltsgei koncentrlt megoszl teherre Az albbi brk az AXIS-VM vgeselemes szerkezetszmt programmal kszltek.    Klpontos nyoms (hzs Ha a keresztmetszetre mqkdQ, a rd tengelyvel prhuzamos vektor erQ nem centrikusan, nem a keresztmetszet slypontjban terhel, a keresztmetszet ignybevteli llapott klpontos nyomsnak, klpontos hzsnak nevezzk (a gyakorlati szerkezetekben a klpontossg elsQsorban a nyomott oszlopokban-pillrekben jelenik meg, ezrt az sszefggsek trgyalsa sorn legtbbszr csak klpontos nyomsrl beszlnk, de termszetesen a megllaptsok a klpontos hzsra is rvnyesek. Meg kell emltennk, hogy a nyomott rudak esetben (amint azt mr a tiszta hzs - tiszta nyoms ignybevteli llapotnak vizsglata sorn rgztettk) a szilrdsgi vizsglat mellett mindig el kell vgezni a stabilitsvizsglatot is, ennek mdszereit, eljrsait a ksQbbi szaktrgyakban fogjk megismerni. A klpontosan terhelQ tengelyirny erQ mindig reduklhat a keresztmetszet slypontjra, amikoris a klpontos erQt egy vele azonos vektor, most mr centrikusan terhelQ normlerQvel, s egy, az erQnagysg s a klpontossg szorzataknt elQllthat hajltnyomatkkal helyettestjk. Ha az erQ tmadspontja s a keresztmetszet tengelye ltal meghatrozott nyomatki sk normlisa nem esik egybe a keresztmetszet valamelyik tehetetlensgi fQirnyval, akkor a nyomatkvektort mg a tehetetlensgi fQirnyokra vettennk kell, s gy a klpontos erQ egy normlerQvel, s kt, most mr bizonyosan egyenes hajltst okoz nyomatkkal helyettesthetQ. Ennek megfelelQen azokat az ignybevteli llapotokat is klpontos nyomsknt  klpontos hzsknt kezeljk, amelyekben a keresztmetszetet a centrikus normlerQvel egyidejqleg (akr teljesen ms terhelsbQl szrmaz) hajltnyomatk is terheli. Az ignybevtelek fggetlensgt rvnyesnek elfogadva a normlerQbQl s a hajltnyomatkbl a keresztmetszet pontjaiban szmthat normlfeszltsgeket a klpontos nyoms-hzs esetn egyszerqen skalrisan sszeadhatjuk. Az sszegzs sorn az egyes tagok elQjeleit szemlletbQl, a keresztmetszeti skidom eltolds-elfordulsi  szndka alapjn is meghatrozhatjuk, de a szoksos koordintarendszert alkalmazva ltalnos rvnyq elQjelszablyt is megllapthatunk. A klpontos nyoms tartszerkezeti alapesetei  A tnylegesen klpontosan mqkdQ tengelyirny erQvel terhelt keresztmetszetben a normlfeszltsgek hromfle hatsbl szrmazhatnak: az erQ slypontra reduklsbl szrmaz N normlerQbQl a redukls sorn alkalmazand M=Ne hajltnyomatknak az 1. tehetetlensgi fQirnyba esQ vetletbQl a redukls sorn alkalmazand M=Ne hajltnyomatknak a 2. tehetetlensgi fQirnyba esQ vetletbQl Az egyes hatsokbl szrmaz normlfeszltsg-sszetevQk nagysgt az ignybevtelek fggetlensge alapjn a tiszta ignybevteli llapotokra meghatrozott sszefggsekkel llthatjuk elQ. A feszltsgkomponensek elQjeleit szemlletbQl mindig meg tudjuk hatrozni.  EMBED Equation.3  A kpletben a +- elQjel arra utal, hogy az ignybevteleknek s a pont helykoordintinak nem tulajdontunk elQjelet, az egyes feszltsg-sszetevQk elQjeleit pedig szemllet alapjn hatrozzuk meg. A feszltsgkomponensek elQjeleinek meghatrozsra azonban elQjelszablyt is meghatrozhatunk. Ehhez rgztennk kell a keresztmetszet skjban alkalmazott koordintarendszert, s a keresztmetszeti skidomot gy kell elhelyeznnk, hogy tehetetlensgi fQirnyai a vlasztott koordintatengelyekkel egybeessenek (az 1. s 2. fQirny felcserlQdhet, de a tengelyekkel egybe kell esnik).   A fenti ltalnos kifejezsbe az F erQt, a klpontossgi rtkeket, a helykoordintkat ill. a nyomatki vetleteket elQjelhelyesen berva a kplet elQjelhelyesen szolgltatja a normlfeszltsgi sszetevQket. A csak nyomsnak ellenll anyag keresztmetszet Az ptQiparban alkalmazott anyagaink egy rsze a hz s a nyom ignybevtelekkel szemben nagyon eltrQen viselkedik (pl. kQ, beton, nttt vas). Az ilyen  kQ-szerq anyagok hzsra mr kis terhelsnl megrepednek, elvesztik ellenllkpessgket, hzszilrdsguk a nyomszilrdsgnl lnyegesen (kb. egy nagysgrenddel) kisebb. Ezt a kicsi hzszilrdsgot a keresztmetszet vizsglata sorn el szoktuk hanyagolni, s olyan anyagmodellt alkalmazunk, amely hzfeszltsg felvtelre egyltaln nem kpes. Az ilyen anyag keresztmetszetek esetn a repedsmentessg, a csatalakoz rdmetszetek folytonos, szakadsmentes illeszkedse csak gy biztosthat, ha az ignybevtelekbQl a keresztmetszetben sehol nem keletkeznek hzfeszltsgek. 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Meg kell teht vizsglnunk, hogy a keresztmetszeti slypont krl a klnbzQ irnyokban mekkora klpontossggal mqkdtethetjk a tengelyirny nyomerQt gy, hogy a keresztmetszet egyetlen pontjban se keletkezzk hzfeszltsg. A vizsglatot tglalap keresztmetszeten vgezzk el. Nyilvnval, hogy a klpontos F nyomerQbQl szrmaz nyomatkok az tellenes sarokpontban bresztik a legnagyobb hzfeszltsgeket. Ha teht ebben a G jelq pontban nem keletkezik hzs, akkor a teljes keresztmetszet hzfeszltsg-mentes, azaz repedsmentes lesz. Az F nyomerQ klpontos elhelyezsnek hatrt, a klpontossg maximumt ppen az jelenti, hogy a nyomerQvel tellenes sarokpontban a normlfeszltsg ppen zrus. rjuk fel teht a G pontra a normlfeszltsg sszefggst a klpontos F nyomerQbQl, az ey s ez (tehetetlensgi fQirnyokra vonatkoz) klpontossg-paramterek fggvnyben. A normlfeszltsg-komponensek elQjelben vegyk figyelembe, hogy az F erQ nyomerQ, s tmadsi pontja a koordintarendszernk pozitv sknegyedben van. A kpletben a keresztmetszeti jellemzQket fejezzk ki a tglalap oldalhosszsgi adataival.      Ez az alak az F erQ y s z tengelytQl mrt klpontossgnak azokat a kombinciit foglalja ssze, amelyekre az erQvel tellenes sarokpontban a normlfeszltsg-sszeg zrus. Msknt fogalmazva ez az egyenes az y-z skot kt  trflre osztja: az egyiken mqkdtetve az F nyomerQt a G pontban bizonyosan nyomfeszltsg bred, mg a msikra helyezve az F erQ tmadspontjt, a G pontban biztosan hzfeszltsg keletkezik. Ha a G pontban nem engedjk meg hzs kialakulst, akkor ez az egyenes a megengedett s a tiltott zna hatrvonalt jelenti a G pont vizsglata alapjn.      A csak nyomsnak ellenll anyag keresztmetszetekben termszetesen minden pontban garantlnunk kell a hzfeszltsg-mentessget. A fenti levezets analg alkalmazsval a G sarokpont utn a tbbi sarokpont hzfeszltsg-mentessge alapjn is meghatrozhatjuk a nyomerQ tmadspontja szmra tiltott znkat, amelyek hatrvonalai a slyponttl szintn a/6 ill. b/6 tvolsgban metszik az y s z tengelyeket. A tiltott znk hatrvonalai a keresztmetszeten bell egy jellegzetes alak s tulajdonsg skidomot hatroznak meg: a keresztmetszet belsQ magjt, vagy magidomt. A klpontosan nyomott keresztmetszet azon pontjainak halmazt, amelyekben mqkdtetve a nyomerQt a keresztmetszet egyetlen pontjban sem bred hzfeszltsg, a keresztmetszet belsQ magjnak, vagy magidomnak nevezzk. A tglalap-keresztmetszet belsQ magja egy a/3  b/3 tlj rombusz lesz.   A keresztmetszeti belsQ mag tulajdonsgai A belsQ mag hatrvonaln mozg klpontos erQbQl a keresztmetszetben legalbb egy pontban a normlfeszltsg zrus. Ez a pont termszetesen a nyomott s a (fiktv, a valsgban nem ltezQ) hzott znkat elvlaszt semleges tengelynek pontja lesz. Ha megrajzoljuk nhny tmadspontra a semleges tengely helyt, azt ltjuk, hogy amg az erQ a belsQ mag egy oldalln mozog, a semleges tengely a keresztmetszet tellenes cscspontja, sarokpontja krl fordul el: ez a sarokpont mindvgig zrus feszltsgq lesz. A belsQ mag cscsban ll erQbQl viszont a keresztmetszet tellenes oldallben, annak minden pontjban egyidejqleg bred zrus feszltsg, azaz a semleges tengely ez az oldall lesz.   Mindezek alapjn megllapthatjuk, hogy a (konvex) keresztmetszeti skidom oldallei a magidom cscspontjaival, a (konvex) keresztmetszeti skidom cscspontjai pedig a magidom oldalleivel klcsnsen egyrtelmq kapcsolatban vannak. E tulajdonsg figyelembevtelvel a magidom sszetett keresztmetszetekre is elQllthat. A belsQ magon kvl terhelt kapcsolat feszltsgei s teherbrsa A csak nyomsnak ellenll tulajdonsg, a hzszilrdsg teljes hinya nemcsak egy anyagra, hanem egy kapcsolatra is lehet rvnyes (pl. az alaptestek s a talaj kapcsolatra). Az alaptestek esetben a terhelQ erQk eredQhatsvonalnak az alapskkal alkotott dfspontjt kell tmadspontnak tekintennk, s ha ez a tmadspont az alaptest skidomnak belsQ magjn bell van, a kapcsolatban csak nyomfeszltsgek lpnek fel. Egyszeres klpontossg s tglalap keresztmetszet esetn jl szemlltethetQ a normlfeszltsgek alakulsa a tengelyirny erQ klpontossgnak fggvnyben. Az albbi brn egy ab mretq, tglalap alak alaptestre mqkdQ talajfeszltsgeket mutatjuk be klnbzQ klpontossg tengelyirny erQkre. Lthat, hogy az erQ slypontra reduklsval a normlerQ, s a belQle szrmaz, egyenletes normlfeszltsg minden klpontossg-lls mellett azonos, a nyomatki sszetevQbQl pedig lineris, a slyvonalban zrus rtkq normlfeszltsg szrmazik. Rugalmas llapotban az elemi szlak s normlfeszltsgei arnyosak az e fajlagos sszenyomdsokkal, amelyek viszont a (merevnek tekintett) alaptest elmozdult (esetnkben azonos fggQleges eltolds, s egyre nvekvQ elforduls) helyzett rajzoljk ki.  Amikor a klpontossg nvekedse miatt a tmadspont a belsQ mag hatrvonalra (pontosabban: esetnkben a belsQ mag cscspontjra) kerl, a keresztmetszet tellenes oldalegyenesnek minden pontjban a normlfeszltsg zrus. A klpontossg tovbbi nvelsvel a keresztmetszet a megnvekedett nyomatkot csak az tellenes oldalon bredQ hzfeszltsgek rvn tudn egyenslyozni. Ha az anyag, vagy a kapcsolat hzszilrdsggal nem rendelkezik, a nyomatk okozta elforduls miatt a  hzott oldalon a kapcsolat folytonossga megszakad, a szerkezet megreped, az alaptest s a talaj elvlik. A repeds-elvls nyomn azonban lecskken a hatkony keresztmetszeti fellet, ami a feszltsgek nvekedsvel, s ezltal a repeds-elvls mlysgnek nvekedsvel jr egytt. Szerencsre, ez az nmagt erQstQ folyamat konvergens, ltezik egy olyan (kiss lecskkent mretq) nyomott fellet, amely a klpontos erQt csak nyomfeszltsgekkel egyenslyozni tudja. A megoldst a terhelQ erQ s a nyomfeszltsgek ltal meghatrozott feszltsgi test eredQnagysgnak s hatsvonalnak azonossga jelenti. A keresztmetszetek deformcimentessge alapjn a terhelt keresztmetszet merevtest-szerq elmozdulsa a kapcsolatban egy skra illeszkedQ e fajlagos tengelyirny elmozdulsokat, s idelisan rugalmas anyag esetn ugyanilyen eloszls s normlfeszltsgeket breszt. Egyszeres klpontossg terhels esetn a tglalap keresztmetszetben gy a normlfeszltsgek feszltsgi testje k alak lesz. Az k alak test slypontja keresztirnyban kzpen, hosszirnyban a harmadolpontban lesz, s az egyenslyi llapothoz ennek a slypontnak egybe kell esnie a klpontos terhelQ erQ tmadspontjval. Az erQ klpontossgt ez vel jellve az k-hromszg alapjnak harmada c=(a/2-ez), azaz az alapl 3c=3(a/2-ez), teht a nyomott fellet hossza rendelkezsnkre ll. Ennek ismeretben felrhatjuk az k alak feszltsgi test trfogatt, azaz a nyomott felleten mqkdQ normlfeszltsgek eredQjnek nagysgt is.  A feszltsgi test trfogatnak sszefggse alapjn a lineris feszltsgi bra maximlis ordintja is szmthat.  A belsQ magon kvl tmad erQt a csak nyomsnak ellenll kapcsolat a hzsra-nyomsra egyarnt dolgoz keresztmetszethez kpest mindenkppen kisebb felleten knytelen egyenslyozni, hiszen az eredetileg hzott felletek mellett az elforduls nvekedse folytn az jonnan elvl-megrepedQ keresztmetszetrsz is kiesik a teherviselQ felletbQl. Nyilvnval, hogy ennek ra a maximlis nyomfeszltsg rtknek nvekedse lesz. Hasonltsuk ssze egy a-b oldal tglalapkeresztmetszet nyomott felletnek s maximlis nyomfeszltsgnek rtkt hzsra s nyomsra egyarnt dolgoz, s csak nyomfeszltsg felvtelre kpes kapcsolat esetn.     A klpontossg tovbbi nvelse esetn a nyomott fellet tovbbi cskkensvel s a maximlis nyomfeszltsg tovbbi nvekedsvel kell szmolnunk. A klpontossg nvelsnek hatrt vgl az anyag nyomszilrdsga jelenti: a maximlis nyomfeszltsg ezt nem lpheti tl. A fenti gondolatmenet lnyege az elemi szlak ex tengelyirny alakvltozsainak s sx tengelyirny feszltsgeinek (bi)linearitsa, valamint a normlfeszltsgek eredQjnek s a klpontosan terhelQ erQnek az egyenslya. Ezek alapjn (elvileg) tetszQleges keresztmetszetre s tetszQleges klpontossgra el lehet vgezni a normlfeszltsgi ellenQrzst: a feszltsgi testet a keresztmetszeti sk, a rd (meghosszabbtott) hatrol fellete s a keresztmetszet merevtest-szerq elmozdulsai folytn kialakul sk hatrolja. A klpontosan terhelt kapcsolatban bredQ normlfeszltsgek eredQjt a feszltsgi test trfogataknt kaphatjuk meg, az eredQ helye pedig a feszltsgi testnek az erQirnnyal prhuzamos slyvonalban lesz. Az eredQ nagysgnak a klpontosan terhelQ erQ nagysgval, helynek pedig a klpontosan terhelQ erQ hatsvonalval meg kell egyeznie, gy ezek alapjn a maximlis nyomfeszltsg rtknek meghatrozsra alkalmas egyenletek felrhatk. Megjegyezzk, hogy a csak nyomszilrdsggal rendelkezQ anyagban-kapcsolatban a belsQ magon kvl tmad erQ hatsra a  hzott (valjban hzszilrdsg hjn feszltsgmentes) znban mindig megszqnik a folytonossg: az elemi szlak elszakadnak, az anyag megreped, a kapcsolat elemei elvlnak egymstl. A folytonossgi hiny a terhelsi-tehermentestsi folyamat elmozdulsainak reverzibilitst veszlyezteti (a gyakorlatban: megsznteti). Pl. az alaptest s a talaj kztt kialakul hzagba talajszemcsk kerl(het)nek, s emiatt a tehermenteslQ alaptest nem kpes teljesen visszakerlni kezdeti pozcijba. Ha ez a folyamat sokszor ismtlQdik, az egybknt kicsiny elmozdulsok olymrtkben halmozdhatnak, hogy a szerkezet geometrija, kapcsolati erQi, ignybevtelei is kedvezQtlenl megvltoznak. Mindezek miatt a klpontosan nyomott elemekben a belsQ magon kvli klpontossgot (klnsen ismtlQdQ, fraszt terhels esetn) clszerq elkerlni. Tiszta csavars A tart tengelyvel prhuzamos lls nyomatk ltal a keresztmetszetben kialakul, a keresztmetszetet a rd tengelye krl elcsavarni akar ignybevteli llapotot csavarsnak nevezzk. Ha a csavar nyomatk egyedli keresztmetszeti ignybevtel, tiszta csavarsrl beszlnk. A csavars az eddigiekben trgyalt, a skbeli tartkra vonatkoz ignybevtelektQl eltrQen nem a tart, hanem a keresztmetszet skjban okoz alakvltozsokat. Ugyancsak eltrs az eddigiektQl, hogy a csavars trgyalsa sorn szimmetriatulajdonsgknt a keresztmetszeti skidomban csak a centrlis szimmetria rtelmezhetQ. A keresztmetszet csavar ignybevtelt (az ignybevteli fggvnyek defincijnak logikus kiterjesztsvel) a keresztmetszetet megelQzQ csavar terhek algebrai sszegeknt definiljuk. A csavarnyomatk pozitivitst a haladsi irny szerint megmarad tartrsz vgkeresztmetszetnek pozitv x tengelyvel megegyezQnek vlasztjuk. A koncentrlt csavarnyomatkok a gyakorlatban pl. egy keresztirny (fik)tart befogsi nyomatknak ellentettjeknt jhetnek ltre. Megoszl csavarnyomatkkal kell szmolnunk pl. egy konzolos erklylemezt az le mentn megtmaszt (koszor)gerenda esetben. A csavarnyomatki ignybevtelek fggvnyei, bri a nyrerQfggvnyekhez hasonl tulajdonsgak: a koncentrlt csavarnyomatk helyn a fggvnyben a nyomatk rtkvel megegyezQ nagysg ugrs jelenik meg, a megoszl csavarnyomatk terhelsi hosszn az ignybevteli fggvny lineris.    Krszimmetrikus szelvny csavarsa A csavarsi hats centrlis szimmetrija miatt a csavarsbl szrmaz feszltsgek vizsglatt elQszr krszimmetrikus tulajdonsg keresztmetszeteken vgezzk el. A csavarnyomatk centrlisan szimmetrikus teher, gy az ezt egyenslyoz feszltsgeknek is centrlis szimmetrit kell mutatniuk. Ez azt jelenti, hogy a feszltsgek csak sugrirnyban vltozhatnak. Az x tengely irny vetleti egyenlet kielgtshez a normlfeszltsgeknek a keresztmetszeten bell elQjelet kellene vltaniuk, ami a keresztmetszeti skok hullmszerq deformcijval jrna, gy a csatlakoz metszetekben a folytonossg megszakadna, a metszetek nem illeszkednnek. A folytonossg, a megelQzQ-kvetQ keresztmetszetek illeszkedse csak akkor biztosthat, ha a csavarnyomatkbl szrmaz normlfeszltsg a teljes keresztmetszetben azonosan zrus. A Bernoulli-Navier hipotzisnek az elsQ fele, amely szerint a keresztmetszetek a bekvetkezQ alakvltozsok utn is skok maradnak, a csavars esetben is igaz. A csavarsbl teht a keresztmetszetben csak nyrfeszltsg keletkezik, azaz egy dx vastagsg lamella vastagsga az elcsavarods nyomn nem vltozik. Az anyag folytonossga, szakads s torldsmentessge a csatlakoz metszetekben csak akkor ll fenn, ha a t feszltsgnek nincs sugrirny sszetevQje, azaz a csavarsbl szrmaz nyrfeszltsg vektora (a krszimmetrikus keresztmetszetekben) mindig rintQ irny. A fenti sszefggsek felhasznlsval felrhat a lamella x tengelyre vett nyomatkainak egyenlQsge, figyelembe vve, hogy az ltalnos P ponthoz tartoz dA felletelemen bredQ txdA elemi nyrerQ r sugron fejt ki nyomatkot az x tengelyre.  EMBED Equation.3  A keresztmetszet pontjain elvgzett sszegzs sorn a G nyrsi rugalmassgi modulus s a df/dx fajlagos elcsavarods rtke lland, gy  EMBED Equation.3  A csavarsbl a krszimmetrikus keresztmetszetq rdon keletkezQ fajlagos elcsavarods teht az Mcs csavarnyomatkkal egyenesen, a GJ% csavarmerevsggel pedig fordtottan arnyos.  EMBED Equation.3  Felhasznlva a nyrfeszltsgre levezetett tx=Gg=Gr(df/dx) sszefggst:  EMBED Equation.3  s ebbQl kifejezve tx-et:  A krszimmetrikus szelvnyek csavarsi nyrfeszltsgi-fajlagos elcsavarodsi kpletei teht struktrjukban teljesen megegyeznek az egyenes hajlts normlfeszltsgi-fajlagos elfordulsi sszefggseivel, a klnbsg csak annyi, hogy a csavarsbl nyr, a hajltsbl normlfeszltsgek keletkeznek. Vkonyfal zrt szelvny csavarsa (BREDT-kplet)          A vkonyfal zrt szelvny csavarsbl szrmaz nyrfeszltsgek szmtsi sszefggse igen egyszerq, de tudnunk kell, hogy kzelts, hiszen a falvastagsg mentn lland nyrfeszltsgekkel szmol, pedig a csavarsi elcsszs a tengelytQl mrt tvolsggal linerisan nvekszik. A kzeltssel elkvetett hiba a falvastagsg nvekedsvel nQ. Ugyanakkor azt is tudjuk, hogy a zrt szelvny csavarsi ellenllsa, csavarmerevsge igen nagy, gy a csavarnyomatkokbl ltalban kis rtkq nyrfeszltsgek keletkeznek. A kzeltssel elkvetett hiba teht egy (relatve) kicsiny feszltsgnek (az esetleg magas szzalkos) hnyadaknt is a teljes nyrfeszltsg abszolt rtkben (az egyb hatsokbl szrmaz nyrfeszltsgekkel sszevetve) nem okoz nagy hibt. Ide kvnkozik a mrnki szmtsoknak egy fontos elve: a pontos eredmnytelensgnl hasznosabb a pontatlan eredmny A BREDT-kplet lehetQv teszi bonyolult szekrnytartk csavarsi (nyr-)feszltsgeinek egyszerq meghatrozst, igaz, hibval terhelten. Az alternatva az, hogy vagy nem tudjuk ezeket a feszltsgeket kiszmtani, vagy igen bonyolult matematikai appartust kell alkalmaznunk. A kzeltQ szmts rvn kapott rtk hibjt megbecslve szerkezeteink megfelelQsge egyszerqen s kielgtQ pontossggal ellenQrizhetQ.   Krszimmetrikus szerkezeten alkalmazva a pontos s a BREDT-fle feszltsgszmtst, a falvastagsg fggvnyben adhatunk becslst a hasonl kzpvonal-terletq, de nem szablyos idomok feszltsgrtkeinek hibjra. Tglalap szelvnyq rd csavarsa Sajnos, a tnyleges szerkezetekben alkalmazott rdkeresztmetszetek nem mindig sorolhatk be a krszimmetrikus, vagy a vkonyfal zrt szelvny kategriba. Az albbiakban a leggyakoribb tglalap szelvnyek csavarsnak legfontosabb krdseit rintjk. A derkszgq ngyszg keresztmetszetek sarokpontjaiban a dualits miatt keresztmetszeti nyrfeszltsg sem az y, sem a z irnyban nem bredhet. Ennek megfelelQen a sarokpontokban nyrsi szgtorzuls sem keletkezhet. Ugyanakkor a keresztirnyban kivgott dx vastagsg lamelln a csavarnyomatkot csak a keresztmetszet skjban bredQ, tx nyrfeszltsgek kpesek egyenslyozni (ill. msknt fogalmazva: a csavarnyomatk (kzvetlenl) a keresztmetszet skjban okoz alakvltozsokat, teht itt kell keletkeznik az alakvltozsokhoz igazod fajlagos belsQ erQknek, feszltsgeknek is). A tglalapszelvnyben a z tengellyel prhuzamos oldallek belsQ pontjaiban a dualits mr nem tiltja a txz nyrfeszltsgek ltt, gy e vonal mentn kell szmtanunk z irny nyrfeszltsgekre. A feszltsgekkel sszefggQ, az x-z skban kialakul nyrsi szgtorzuls viszont csak a pontok hossztengely irny eltoldsai rvn valsulhat meg, azaz a Bernoulli-Navier hipotzisnek mr az elsQ fele (a keresztmetszetek a bekvetkezQ alakvltozsok utn is skok maradnak) sem tarthat. A nem krszimmetrikus szelvnyek csavarsa sorn a keresztmetszet pontjaiban hosszirny, rdtengely-irny alakvltozsok is ltrejnnek, a keresztmetszet blsdik. Ha a rdvgek megtmasztottsga olyan (merev), hogy e hosszirny alakvltozsok kialakulst meg tudja akadlyozni, gtolt csavarsrl beszlnk, A gtolt csavars esetben x irny nylsok nem brednek, a keresztmetszet sk marad, nem torzul, viszont az x irny nylsok-sszenyomdsok gtlsa miatt a keresztmetszetben x irny, azaz normlfeszltsgekkel is szmolnunk kell.  A tglalapszelvny csavarsa sorn a hosszabbik oldal kzppontjban keletkezQ maximlis nyrfeszltsg rtke a kvetkezQ kzeltQ sszefggssel hatrozhat meg:  EMBED Equation.3  Ha a szelvny kisebbik mrete a nagyobbikhoz kpest lnyegesen (nagysgrenddel) kisebb, a b/h a zrushoz kzelt, gy a (mindig a hosszabbik oldal felezQpontjban keletkezQ) maximlis nyrfeszltsg:  EMBED Equation.3  Ebben az esetben az A-B szakaszon kialakul elcsavarods szgt a kvetkezQ kifejezssel kzelthetjk:  EMBED Equation.3  A b3h/3 kifejezst mind a nyrfeszltsg, mind az elcsavarods kpletben megtallhatjuk. Ezt a kifejezst, amely funkcijt tekintve a hajltott keresztmetszet tehetetlensgi nyomatkval, ill. a csavart krszimmetrikus szelvny polris inercianyomatkval egyezik meg, keresztmetszet csavarsi ellenllkpessgnek, Jcs csavarsi inercijnak nevezzk. A csavarsi inercia felhasznlsval a maximlis nyrfeszltsg, ill. az lland csavarignybevtel esetn az A-B szakaszon kialakul elcsavarods sszefggse a kvetkezQkre egyszerqsdik  EMBED Equation.3   EMBED Equation.3  Vegyk szre, hogy a csavarinercia kzeltQ sszefggsben mindig a rvidebbik oldal van a harmadik hatvnyon, a maximlis nyrfeszltsg viszont mindig a hosszabbik oldalak felezQpontjaiban keletkezik. sszetett szelvnyek csavarsa esetn a keresztmetszetet tglalap-elemekre bontva hatrozhatjuk meg a csavarinercit. Ne feledjk, a kzeltQ sszefggsben mindig a tglalap-elem rvidebbik oldala van a harmadik hatvnyon, fggetlenl az elem llstl. A mrnki gyakorlatban az ipari termkknt kaphat rdszelvnyek keresztmetszeti jellemzQi tblzatosan hozzfrhetQk, a szerkezetszmt programok pedig tetszQleges termk vagy ltalunk felvett skidom-elem felhasznlsval kpesek brmilyen sszetett szelvny keresztmetszeti jellemzQit meghatrozni. Vgl jegyezzk meg, hogy az elemekbQl sszelltott zrt szelvny csavarinercija mindig sokszorosa az ugyanazon elemekbQl sszelltott, de nem zrt szelvny csavarsi ellenllsnak. Ennek megfelelQen ha egy rdban csavarignybevtelekre szmtanunk kell, keresztmetszeti kialaktsknt igen erQsen ajnlott zrt szelvnyt alkalmazni. A kplkeny teherbrsi tbblet Az anyagmodellek trgyalsa sorn definiltuk a kplkeny alakvltozs fogalmt s megismerkedtnk a kplkeny tulajdonsg anyagokkal. Tartszerkezeteink mretezse-ellenQrzse sorn ltalban kerljk a kplkeny llapot kialakulst, hiszen ez esetben irreverzibilis folyamatok jtszdnak le a szerkezet (tlterhelt) pontjaiban, ami ismtlQdQ terhek esetn a belsQ mikrostrukturlis talakulsok s a klsQ alakvltozsok lland nvekedshez vezethet. Ugyanakkor nem feledkezhetnk el a kplkenysg igen kedvezQ, a szegecselt-csavarozott kapcsolat trgyalsa sorn emltett feszltsg-kiegyenltQ, tlignybevtel-leptQ hatsrl, amellyel (tbblet-deformcik elviselse rn) akr a statikailag hatrozatlan szerkezetek ignybevteleinek trendezsre is lehetQsgnk nylik. A kplkenysgtan a rugalmassgtan mellett a Mechaniknak szintn fontos terlete, itt azonban csak egy alkalmazsi terletvel, a kplkeny teherbrsi tbblettel foglalkozunk. A kplkeny llapotba kerlt anyagrszek tovbbi terhek felvtele nlkl folyamatos (lland sebessgq) alakvltozst vgeznek, gy azokban a szerkezetekben, amelyekben a feszltsgeloszls a keresztmetszet pontjaiban konstans, teht minden pont egyidejqleg kerl(ne) kplkeny llapotba, kplkeny teherbrsi tbbletrQl nem beszlhetnk. Azokban az ignybevteli llapotokban, amelyek a keresztmetszetben vltoz nagysg feszltsgeket bresztenek (hajlts, nyrs, csavars), a legnagyobb feszltsgq pontok kplkeny alakvltozsa a keresztmetszet elmozdulsnak nvelsvel jabb pontokban-elemi szlakban teszi lehetQv a maximlis szilrdsg elrst, s ezzel a keresztmetszetet tbbletignybevtel felvtelre teszi alkalmass. Ez a loklis kplkeny alakvltozsokat megengedQ teherbrsnvelQ folyamat addig folytathat, mg a keresztmetszet minden pontja, elemi szla elri a kplkenysgi hatrt, hiszen ekkor mr a keresztmetszetelmozdulsok tovbbi ignybevtelnvekeds nlkl is folytatdnak, a keresztmetszet kplkeny teherbrsa (is) kimerlt. Az albbi brkon egy hajltott tglalapkeresztmetszet normlfeszltsgi brin mutatjuk be a kplkeny teherbrsi tbblet kialakulst s hatrt. A gondolatmenet a csavars esetben is analg mdon alkalmazhat. A nyrfeszltsgek a gyakorlatban alkalmazott rdszerkezetekben nem szoktak mrtkad rtkqek lenni, gy ezekre kplkeny teherbrsi tbbletet nem szoks meghatrozni. Megemltjk, hogy a nyrfeszltsgek kplkeny kiegyenltQdst a szegecselt-csavarozott kapcsolatokban a ktQelemek nyrd felletein bredQ nyrfeszltsgek egyenletessgnek, lland nagysgnak vlelmezsnl hasznltuk ki.        A kplkeny teherbrsi tbblet meghatrozst egy hajltott tglalap-keresztmetszet nyomatki teherbrsn mutatjuk be.   A rugalmas hatrllapotban a tglalap-keresztmetszetben a hz- s a nyom feszltsgi test kalak (oldalnzetben hromszg), a hz- s a nyomerQ pedig a b szlessgq s h magassg keresztmetszetben:  A keresztmetszet rugalmas hatrnyomatka:   A kplkeny hatrllapotban a tglalap-keresztmetszetben a kplkeny tbbletbQl add feszltsg-nvekmnyek feszltsgi testjei (fordtott) k alakak (oldalnzetben hromszgek) a hz- s a nyomerQ pedig a b szlessgq s h magassg keresztmetszetben:  A keresztmetszet kplkeny hatrnyomatka:   A levezets alapjn lthat, hogy a tglalap szelvnyben a kplkeny hatsbl szrmaz nyomatki tbbletteherbrs a rugalmas hatrnyomatk 50 %-a. A kplkeny hats figyelembevtelvel megnvekedett teherbrs rtkt a kplkeny nvekmnyek helyett meghatrozhatjuk a kplkeny hatrllapotban kialakul teljes hz- s nyomerQk nyomatkaknt is.  A kplkeny hatrllapotban a tglalap-keresztmetszetben a kplkeny hatsbl szrmaz feszltsg-nvekmnyeket is figyelembe vve a feszltsgi testek tglatest alakak (oldalnzetben tglalapok), a hz- s a nyomerQ rtkei pedig a b szlessgq s h magassg keresztmetszetben:  A keresztmetszet teljes kplkeny hatrnyomatka:   A kplkeny hatst is figyelembe vevQ teljes nyomatki teherbrs gy is a rugalmas hatrnyomatk 1,5-szeresre addik. Azt is mondhatjuk, hogy a tglalap keresztmetszet kplkeny keresztmetszeti modulusa a rugalmas keresztmetszeti modulus msflszerese.  Az brk nyomn a terhelsi folyamatot vgiggondolva belthatjuk, hogy a kplkeny tbblet a nyomatk nvekedsnek fggvnyben egyre lassabban nQ, a modellnkben bemutatott kplkeny hatrllapotot a keresztmetszet csak vgtelen nagy alakvltozsok rn rheti el. A gyakorlati szerkezetekben teht ez az elmleti teherbrsi tartalk nem rhetQ el. A keresztmetszetben a kplkeny teherbrsi nvekmny loklis folysi-morzsoldsi hats rvn mobilizldik, amely irreverzibilis tbbletdeformcit breszt a szerkezetben.   Kplkeny nyomatki hatrllapot elrsekor a keresztmetszet (kplkeny) csuklv alakul, nyomatki merevsge zrusra cskken, gy a statikailag hatrozott szerkezeteink teherbrsa megszqnik, a szerkezetek mozgsi mechanizmuss alakulnak. A statikailag hatrozatlan szerkezeteknek legalbb egy klsQ vagy belsQ tbbletmerevsge van, gy a egy keresztmetszet nyomatki merevsgnek elvesztse csak eggyel cskkenti a szerkezet belsQ merevsgt, de a szerkezet llkony, teherbr marad. Az ilyen szerkezetek a kplkeny csukl(k) kialakulsa utn is terhelhetQk, mgpedig a kplkeny csuklt vals csuklknt megjelentQ statikai vzon. A szerkezet csak akkor tekintendQ tnkrementnek, ha a kplkeny csuklk szma meghaladja a statikai hatrozatlansg fokszmt.  A belsQ s a klsQ erQk egyenslya a kplkeny llapot tartkra, tartrszekre is rvnyes. A kplkeny hatrllapotban lvQ keresztmetszetben azonban minden elemi szlban, minden pontban a folysi szilrdsg, a rugalmas hatrfeszltsg jelenik meg. A hzfeszltsgek eredQje teht a hzott fellet s a rugalmas hatrfeszltsg szorzataknt, a nyomfeszltsgek eredQje pedig a nyomott fellet s a rugalmas hatrfeszltsg szorzataknt addik. Ha a keresztmetszetnket csak hajltnyomatk terheli, akkor a kplkeny hatrllapotban a hzott s a nyomott felletek terletnek meg kell egyeznie, azaz a kplkeny hatrllapothoz tartoz hajltsi semleges tengely a hzott s a nyomott felletek terletazonossga alapjn szmthat.  Ha a keresztmetszetben a hajltnyomatk mellett normlerQ is mqkdik, akkor az egyenslyi egyenletek a kvetkezQkppen alakulnak:     A kt egyenletbQl kt ismeretlen hatrozhat meg. A kplkeny hatrllapotban teht ismert normlerQhz meghatrozhatjuk a nyomott zna magassgt s az egyidejqleg mqkdtethetQ nyomatkot, vagy fordtva: ismert nyomatkhoz meghatrozhatjuk a nyomott zna magassgt s az egyidejqleg mqkdtethetQ normlerQt. Ha a keresztmetszetben mind a normlerQ, mind a nyomatk ismert, akkor nem biztos, hogy a keresztmetszetben kialakul a kplkeny hatrllapot. sszetett ignybevteli llapot A rdszerkezet egy keresztmetszetben elQfordulhat hatfle ignybevtel mindegyikt megvizsgltuk, s (a keresztmetszet geometrijra vonatkoz megszortsokkal) meg is hatroztuk az ignybevtelekbQl szrmaz feszltsgek jellegt s szmtsi algoritmust. EgyszerqstQ felttelezseink alapjn, amelyeket a gyakorlati vizsglatok kielgtQ pontossgnak igazoltak, az egyes ignybevtelekbQl szrmaz feszltsgeket egymstl fggetlennek tekinthetjk. A keresztmetszetre mqkdQ normlerQbQl s a keresztmetszetet egyenes hajltsra ignybevevQ hajltnyomatkokbl a keresztmetszet skjra merQleges, normlfeszltsgek szrmaznak, amelyek pontrl pontra skalrisan sszegezhetQk. A hajltnyomatkokkal egyidejqleg mqkdQ nyrerQk alapvetQen a nyrs irnyban ll nyrfeszltsgeket bresztenek a keresztmetszet pontjaiban, de grbe hatrolvonal keresztmetszetben keresztirny nyrfeszltsgekre is szmtanunk kell. A csavarnyomatkok (az ltalunk vizsglt keresztmetszettpusokban rintQ irny nyrfeszltsgeket okoznak, s belQlk normlfeszltsg nem szrmazik. A keresztmetszet pontjaiban az eredQ nyrfeszltsgeket a klnbzQ hatsokbl szmtott nyrfeszltsg-vektorok vektorilis sszegzsvel llthatjuk elQ. Megjegyezzk, hogy az ignybevtelekbQl szmthat feszltsgek fggetlensge csak akkor tarthat fenn, ha az anyag ellenllkpessge nincs teljesen kihasznlva. Nyilvnval, hogy ha egy anyagi pontban a normlfeszltsg elri az anyag ltal elviselhetQ hatrrtket, akkor ugyanebben a pontban mr egyidejq nyrszilrdsgra nem szmthatunk. Szerencsre a szerkezeteinkben lzalban nem azonos pontokban brednek a normlfeszltsgek s a nyrfeszltsgek szlsQ rtkei, sQt a maximlis normlfeszltsgek helyn sok esetben a nyrfeszltsg zrus (hajltott tart szlsQ szlai) s fordtva (hajltott tart semleges tenegelye). A feszltsgszmts fggetlensgt (ppen egyszerqsge miatt) rdemes megQrizni, de valban szksg van olyan eljrsra is, amellyel a norml- s nyrfeszltsggel egyidejqleg terhelt pontban a feszltsgek egyttes hatst elemezzk. Ezt a feladatot az ltalnos Szilrdsgtan fejezetben, a pontok feszltsgi llapotnak vizsglata sorn trgyaljuk. LTALNOS SZILRDSGTAN A rdszerkezetek keresztmetszeti feszltsgei A rdszerkezetek vizsglata sorn meghatroztuk, hogy a rdkeresztmetszetek ignybevteleibQl milyen keresztmetszeti feszltsgek szrmazhatnak, s azokat hogyan lehet kiszmtani. A szmtsi algoritmusok levezetse sorn azonban sok (a gyakorlat szmra elfogadhat!) kzeltst, egyszerqstQ felttelezst tettnk, amelyek azonban az eredmnyek rtkelsnl sohasem hagyhatk figyelmen kvl. Az albbiakban a legfontosabb keresztmetszeti feszltsgszmt sszefggseket s azok alkalmazsi korltjt foglaltuk ssze.  Az gy kapott (rdszerkezeti keresztmetszeti) feszltsgekkel hromfle alkalmazsi korlt merl fel: A feszltsgszmts sorn mindvgig vlelmeztk a norml- s a nyrfeszltsgek fggetlensgt, azaz azt feltteleztk, hogy a szerkezet megfelelQsghez elegendQ, ha a normlfeszltsgek s a nyrfeszltsgek kln-kln alatta maradnak a megengedett rtknek. Ez a felttelezs a hatrrtknl lnyegesen kisebb feszltsgek esetn rvnyben tarthat, de a nagyon kihasznlt pontokban mr nem tekinthetnk el a norml- s a nyrfeszltsgek egysges kezelstQl. A feszltsgvizsglatokat csak a tarttengelyre merQleges metszetekben, a keresztmetszetekben vgeztk el, pedig tudjuk, hogy a feszltsg nemcsak a pont helykoordintinak, hanem a ponton t felvett metszQsk llsnak, normlisnak is fggvnye.      A feszltsgek metszQskfggst hasznlhatjuk ki a kapcsolati feszltsgek jellegnek mdostsra: pl. a ragasztanyagok tipikusan j nyrszilrdsggal s gyenge hzszilrdsggal rendelkeznek. Ha egy hzott elemben a ragasztsi skot a hzerQre nem merQlegesen, hanem elfordtva alaktjuk ki, akkor a felleten (akr dominnsan!) nyrfeszltsgek brednek, amelyekkel szemben a ragaszts j ellenllkpessgq. (Ezt a megoldst alkalmazza a faipar a lcruk fqrszfogas toldsban.) A feszltsgszmtsi mdszerek csak a rdszerkezetekre megfogalmazott egyszerqstQ felttelezsek meglte esetn adnak kielgtQ pontossg eredmnyt. Ha ms geometriai arny szerkezeten kell feszltsgvizsglatot tartanunk, arra mr a rdszerkezetekre levezetett eljrsok nem alkalmasak. A problma megoldst az ltalnos szilrdsgtan jelenti, amely nem tesz megszortsokat a tartszerkezet geometrijra, brmilyen lls metszetben megadja a feszltsgkomponensek rtkt s egyttesen kezeli a pontokban bredQ norml- s nyrfeszltsgeket. A kvetkezQkben az ltalnos szilrdsgtan szertegaz tmakrei kzl a tartszerkezet pontjaiban bredQ feszltsgek irnyfggQsgvel, s (ehhez kapcsoltan) a norml- s nyrfeszltsgek egyttes hatsnak (egyfajta) vizsglatval foglalkozunk. A rdszerkezettQl eltrQ geometrij szerkezetek szilrdsgtanval, a pontjaikban keletkezQ feszltsgek szmtsi eljrsaival a ksQbbi szaktrgyakban tallkozhatnak. Egy pont feszltsgi llapota A tartszerkezet egy pontjban a terhekbQl a klnbzQ metszQskokon keletkezQ feszltsgkomponensek egymstl nem fggetlenek, s ha elegendQ szm (ugyanazon pontban felvett, eltrQ metszQskon keletkezQ) feszltsgsszetevQt ismernk, akkor ezek birtokban mr a ponton t felvett tetszQleges lls metszQskhoz meghatrozhatjuk az ott bredQ feszltsgsszetevQket. Az ltalnos trbeli pont esetben ez hrom, egymsra klcsnsen merQleges metszQsk(pr)t jelent. Az ily mdon felvett merQleges skhrmason rtelmezett, s mtrixba rendezett feszltsgkomponenseket egyttesen a pont feszltsgi tenzornak nevezzk.  A szmtblzat (feszltsg-mtrix vagy feszltsgtenzor) egy-egy SORA az illetQ normlis sk eredQ feszltsgnek hrom, tengely irny vetlett adja. E kilenc (a nyrfeszltsgek dualitsa miatt csak hat fggetlen) feszltsgsszetevQ segtsgvel a P ponton t felvett BRMILYEN lls metszQsk feszltsgsszetevQi meghatrozhatk, ezrt azt mondhatjuk, hogy ez a szmtblzat a P pont FESZLTSGLLAPOTT hatrozza meg. Egy pont feszltsgi llapotn a ponton t felvehetQ metszQskokon bredQ (norml- s nyr-) feszltsgek sszessgt rtjk. Egy tartszerkezeti pont feszltsgi llapota ltalnos esetben trbeli, azaz a feszltsgmtrixnak minden eleme zrustl klnbzQ. Specilis geometrij, vagy specilis terhelsq szerkezetek pontjaiban bizonyos jellemzQ irnyokban a feszltsgrtkek zrus (vagy igen j kzeltssel zrusnek tekinthetQ) rtkqek, gy a feszltsgmtrix megfelelQ elemei nullk lesznek. Ha a P pont kicsiny krnyezetben prhuzamos (nem felttlenl tengelyirny!) skprokkal kivgott elemi kocknak VAN olyan lap-prja, amelye(ke)n NEM BRED feszltsg, akkor a feszltsgmtrixnak az illetQ normlishoz tartoz SORban minden elem zrus. A nyrfeszltsgek dualitsa miatt ilyenkor az illetQ normlfeszltsg OSZLOPban is minden elem zrus, teht a kilenc elembQl csak NGY marad: a pont SKBELI FESZLTSGI LLAPOTBAN VAN. Egy pont feszltsgi llapota SKBELI, ha a pont infinitezimlisan kicsiny krnyezetbQl hrom, egymsra klcsnsen merQleges skprral kimetszhetQ olyan elemi hasb, amelynek egyik lap-prja feszltsgmentes. Msknt fogalmazva: skbeli a pont feszltsgllapota, ha az elemi hasb lapjain bredQ feszltsgvektorok mind egy skra illeszkednek.  Ha a P pont kicsiny krnyezetben prhuzamos (nem felttlenl tengelyirny!) skprokkal kivgott elemi kocknak VAN KT olyan lap-prja, amelye(ke)n NEM BRED feszltsg, akkor a feszltsgmtrixnak az illetQ normlishoz tartoz SORaiban minden elem zrus. A nyrfeszltsgek dualitsa miatt ilyenkor az illetQ normlfeszltsg OSZLOPaiban is minden elem zrus, teht a kilenc elembQl csak EGY marad: a pont LINERIS FESZLTSGI LLAPOTBAN VAN. Egy pont feszltsgi llapota LINERIS, ha a pont infinitezimlisan kicsiny krnyezetbQl hrom, egymsra klcsnsen merQleges skprral kimetszhetQ olyan elemi hasb, amelynek kt lap-prja feszltsgmentes. Msknt fogalmazva: lineris a pont feszltsgllapota, ha az elemi hasb lapjain bredQ feszltsgvektorok mind egy egyenesre illeszkednek.     Megjegyezzk, hogy a feszltsgi llapot skbeli mivolta, vagy linearitsa csak abban a koordintarendszerben szlelhetQ, amelyben a feszltsgmentes metszQskok normlisai a tengelyek. Egy ettQl eltrQ skhrmassal kivgott elemi hasbon ugyanabban a pontban is minden lapon tallunk feszltsgeket, s a feszltsgmtrix is telemtrix lesz. Ha arra keressk a vlaszt, hogy milyen tulajdonsgokkal rendelkezik a trbelinek ltsz, de skbeliv transzformlhat feszltsgmtrix, kt esetet figyelhetnk meg: ha az ltalnosan kimetszett elemi hasbon van kt olyan lap-pr, amelyen nem bred normlfeszltsg, akkor a harmadik tengely krl alkalmasan elforgatva a skhrmast, mindig tallhat olyan lls, amelyben az egyik lap-pr feszltsgmentes ha az ltalnosan kimetszett elemi hasbon az egyik lap-pron bredQ eredQ nyrfeszltsg vektora prhuzamos a msik kt lap-pron keletkezQ normlfeszltsgvektorok eredQjvel, akkor a harmadik tengely krl alkalmasan elforgatva a skhrmast, mindig tallhat olyan lls, amelyben az egyik lap-pr feszltsgmentes A krds gy is felmerlhet, hogy pl. egy lineris feszltsgi llapot (teht a vizsglt elemi hasbon csak az egyik lap-pron, s ott is csak normlfeszltsget mutat) pontban keletkezhet-e nyrfeszltsg. A helyes vlasz: IGEN, hiszen a metszQsk-hrmas elfordtsval a feszltsgkomponensek rtke-llsa megvltozik, a lineris feszltsgllapot jellemzQ feszltsgmtrixa csak abban a specilis koordintarendszerben alakul ki, amelyben az egyik tengely pp a feszltsgllapot tengelye. Skbeli feszltsgtranszformci Vlasszuk ki a szerkezet egy P jelq pontjt, s a pont infinitezimlisan kicsiny krnyezetbQl az x-y-z-n normlis skokkal vgjunk ki egy dy magassg, dx-dy befogj hromszgalap hasbot. A feszltsgtransz-formcit az x-z-n skban vgezzk, gy a hasbot elegendQ az y tengely felQli nzetvel brzolnunk. A hasb x normlis lapjn mqkdjn pozitv sx s txz, a z normlis lapjn pozitv sz s (a dualitsnak megfelelQen) negatv tzx feszltsg, az n normlis felleten pedig mqkdjn pozitv sn norml- s ugyancsak pozitv tnt nyrfeszltsg. Az n normlis lap az x normlis lappal a szget zr be. A feladat: a sx, txz, sz, tzx s az a szg ismeretben hatrozzuk meg sn s tnt rtkt s elQjelt.     EMBED Equation.3   EMBED Equation.3  a trigonometriai sszefggsek alapjn:  EMBED Equation.3 s  EMBED Equation.3  a jobb oldali tagokban elvgezve a behelyettestst, minden tagban szerepelni fog ds s dy, ezekkel teht az egsz egyenlet vgigoszthat.  EMBED Equation.3   EMBED Equation.3  A fenti egyenletek megadjk a keresett sszefggst az ismert a sx, txz, sz, tzx s a, valamint a keresett sn s tnt kztt. A tovbbi talaktsok mr csak az egyszerqstst szolgljk. Az talaktsban felhasznljuk, hogy szmrtkt tekintve a txz = tzx.  EMBED Equation.3   EMBED Equation.3  A sn s tnt rtkre kapott sszefggsben megjelenQ sinacosa a sin(2a) fele, a (cos2a-sin2a) pedig a cos(2a), gy felmerl az tlet, hogy nem lehet-e a sx, sz s txz egytthatit is a ktszeres szgfggvnyvel felrni. sxcos2a-hoz s szsin2a-hoz adjunk hozz a 0-t, a kvetkezQ mdon:     A kapott eredmnyeket behelyettestve:  EMBED Equation.3   A sn s tnt teht a sx, txz, sz, tzx valamint a ismeretben a fenti sszefggsekkel hatrozhat meg. A fQfeszltsgek Az n-t koordintarendszert forgatva minden llsban rtelmezhetQk s elQllthatk a skon bredQ sn s tnt feszltsgkomponensek, azaz a sn s tnt az a elfordtsi szgnek folytonos fggvnye. Ugyanakkor 360 fokos elfordts utn a koordintarendszer az eredeti helyzetbe kerl vissza, teht az sn s tnt az a elfordtsi szgnek periodikus fggvnye. Ha pedig egy fggvny egyidejqleg folytonos s periodikus, akkor korltos is. Ha pedig a sn s tnt elfordtsi szg szerinti fggvnye korltos, akkor meg lehet (s meg is kell!) hatroznunk a szlsQ rtkeit, s az azokhoz tartoz elfordtsi szgek rtkeit.      Az talaktsok eredmnyn lthat, hogy az a tnt kpletvel azonos, azaz a normlfeszltsg a tengelykereszt forgatsa sorn abban a tengelyllsban veszi fel a szlsQ rtkeit, amelyben a normlishoz tartoz skon a nyrfeszltsg rtke zrus. Azokat a tengelyeket, amelyekhez, mint normlisokhoz tartoz skokon a normlfeszltsg a maximlis s minimlis rtket veszi fel, a skidom feszltsgi fQtengelyeinek, fQirnyainak nevezzk. A maximlis normlfeszltsget ad tengelyt 1-es, a minimlis rtket szolgltat tengelyt 2-es fQirnynak nevezzk. A feszltsgi fQirnyok llst, az alkalmazott koordintarendszer tengelyeivel bezrt szgt a tnt nyrfeszltsg sszefggsbQl hatrozhatjuk meg.    Megjegyezzk, hogy a tangensfggvny 180(-ra periodikus, a tangens(2a) gy 90(-ra periodikus, ezrt a fenti sszefggs alapjn ugyan meghatrozhat a feszltsgi fQirnyok llsa, de nem vlaszthat ki, hogy melyik lesz az 1-es, s melyik a 2-es fQirny. A pont krnyezetben felvett elemi hasbra megrajzolt feszltsgek azonban lehetQv teszik a fQirnyok kzeltQ (45(-os intervallumra korltoz) megllaptst, s ennek alapjn mr egyrtelmqen meghatrozhatjuk, hogy a szmtsbl add szgrtk melyik fQtengely llst adja meg. Ugyancsak biztosan megllapthat a fQtengelyek llsa a feszltsgi MOHR-krbQl. A fQirnyokra rvnyes tehetetlensgi nyomatkrtkek sszefggst levezets nlkl kzljk:  Termszetesen a t12 nyrfeszltsg mindig zrus! A feszltsgi fQirnyok meghatrozsa A fQfeszltsgek mindig azon a metszQskon brednek, ahol nyrfeszltsg nem keletkezik. Ennek megfelelQen a lineris feszltsgllapot pontok esetben, a fQirnyok szemlletbQl felvehetQk. Ugyangy azonnal lthat a fQirnyok llsa, ha a pontban (a vizsglt metszQskpron) nyrfeszltsg nem bred. Az brkba berajzoltuk az elemi hasb (kzeltQ) alakvltozst is.  Ha a pontban (a vizsglt metszQskpron) csak nyrfeszltsgek brednek, a ngyzetes elemi hasb rombussz torzul. Ez esetben a legnagyobb-legkisebb alakvltozsok, s ezzel egytt a normlfeszltsgek szlsQrtkei is az tlk irnyban alakulnak ki.  Ha a pontban felvett elemi hasbon mind nyr, mind normlfeszltsgek lesznek, akkor az egymsrahalmozs segtsgvel kzelthetjk a fQirnyok llst.  Ha a pontban a felvett elemi hasb metszQskjain nyrfeszltsg nem bred, s a kt normlfeszltsg azonos rtkq s elQjelq, a s1 s a s2 rtke is azonos lesz. Az ilyen tulajdonsg pontokban minden irnyban ugyanakkora lesz a normlfeszltsg, s egyik irnyhoz sem tartozik nyrfeszltsg, azaz minden irny feszltsgi fQirny. Az ilyen tulajdonsg pont feszltsgi llapott hidrosztatikus feszltsgi llapotnak nevezzk. (Ilyen feszltsgi llapot uralkodik a vizskozitsmentes folyadkok belsejben.) A feszltsgi MOHR-kr A feszltsgtranszformci sszefggsei alapjn bizonythat, hogy egy pont klnbzQ lls metszQskjaira szmtott normlfeszltsg-nyrfeszltsg rtkprok egy specilis, a vzszintes tengelyen a normlfeszltsgeket, a fggQleges tengelyen a nyrfeszltsgeket brzol koordintarendszerben egy krn, az n. feszltsgi MOHR krn sorakoznak. Az brzols sorn a sx-hez a txz, a sz-hez pedig a tzx=-txz nyrfeszltsg tartozik. A MOHR kr szemlletesen jelenti meg a fQfeszltsgeket (a s tengely s a kr metszspontjai), a szmtott tengely s a fQtengelyek kztti szg (ktszeresnek) llst s rtkt, s leolvashat rla a fQfeszltsgek elQlltsi kplete is (a MOHR kr kzppontjhoz kell hozzadni ill. kivonni a sugr rtkt). A feszltsgi MOHR kr csak skbeli feszltsgi llapot brzolsra alkalmas, teht a harmadik tengelynek, amely krl az elemi hasbot forgatjuk, feszltsgi fQirnynak kell lennie, azaz ahhoz a skprhoz nem tartozhat nyrfeszltsg. A feszltsgi MOHR-kr minden pontja a szerkezeti pont kicsiny krnyezetbQl kimetszett elemi hasb egyik metszQskjn bredQ s-t rtkprral van klcsnsen egyrtelmq kapcsolatban (ha a metszQsk feszltsgeit ismerjk, ez meghatrozza a MOHR-kr megfelelQ pontjt, a MOHR-kr pontjnak ismeretben meghatrozhatjuk a metszQskon bredQ feszltsgsszetevQket). A feszltsgtranszformciban a szgrtknl megjelenQ 2-es szorz mr utal r, hogy a MOHR-krs feszltsgbrzolsban a vals geometriban mrhetQ szgek ktszerese szerepel. A feszltsgi fQirnyok a szerkezet vizsglt pontjban mindig merQlegesek egymsra, a MOHR-krben viszont a s tengelyen lvQ tmrQ kt vgpontjn jelennek meg. Ennek megfelelQen minden merQleges metszQskprt brzol pontpr a MOHR-kr egy tmrQjn lesz rajta. A feszltsgsszetevQk ezen tulajdonsga alapjn a feszltsgi MOHR-kr mindig megszerkeszthetQ, ha a szerkezet vizsglt pontjban kt, egymsra merQleges metszetben ismerjk a s-t feszltsgsszetevQket (a harmadik, e kt sk normlisra merQleges normlishnak feszltsgi fQirnynak kell lennie, s a MOHR-kr valjban az elemi hasb e harmadik tengely krli forgatsa sorn bredQ s-t feszltsgprokat jelenti meg. Rdszerkezetek esetben (ltalban) az x a rdelem tengelyt, a z a keresztmetszet szimmetriatengelyt, az y pedig a hajltsi semleges tengelyt jelli. Ilyenkor sy, tyz, tyx mindig zrus, txy s tyx pedig csak akkor nem zrus, ha a keresztmetszeti skidom rintQje a vizsglt pont magassgban nem z irny, sz pedig csak akkor nem zrus, ha a tartelemen kzvetlen, koncentrlt z irny teher van. gy az tlagos, leggyakrabban elQfordul hajltott-nyrt gerendatart pontjaiban a keresztmetszeti feszltsgek (sx, txz) ismerete elegendQ a (skbeli) feszltsgi llapot meghatrozshoz s a MOHR-kr megrajzolshoz. A kvetkezQ brkon a MOHR-krrel megjelenthetQ adatokat mutatjuk be, kln jellve a MOHR kr pontjaiknt megjelenQ metszeti normlisokat s a hozzjuk rendelhetQ s-t feszltsgprokat. A kzpponti s a kerleti szgek geometribl ismert sszefggse alapjn a MOHR-krbQl a feszltsgi fQirnyok llsnak meghatrozsa is egyszerqen s szemlletesen lehetsges. A P pont kicsiny krnyezetbQl kimetszett, normlis skjn feszltsgmentes elemi hasb feszltsgei, s az ezek alapjn megrajzolhat MOHR-kr a fQfeszltsgekkel.   Egy krben az ugyanazon vhez tartoz kerleti szg mindig a kzpponti szg fele. Ennek felhasznlsval a feszltsgi fQtengelyek knnyen s szemlletesen elQllthatk.   Az albbi brkon a legegyszerqbb (skbeli) feszltsgllapotok MOHR kreit mutatjuk be.         Ha az x normlis skon mindkt t feszltsg-komponens ltezik, (de sy=sz=0), akkor a metszQsk x krli elfordtsval mg lelhetQ olyan lls, amelyben az egyik hatrol skpr feszltsgmentes, teht a pont feszltsgi llapota SKBELI.   Az n normlis sk feszltsgmentes, gy a pont feszltsgi llapota skbeli, s a feszltsgi llapot skja az x-t sk. FQfeszltsgi brk Kttmasz gerenda feszltsgei Az albbi brkon egy kttmasz hajltott-nyrt gerenda normlfeszltsgeinek s feszltsgi fQirnyainak alakulst szemlltetjk.(Az brk az AXIS vgeselemes szerkezetszmt program segtsgvel kszltek.)  SHAPE \* MERGEFORMAT   SHAPE \* MERGEFORMAT   SHAPE \* MERGEFORMAT   SHAPE \* MERGEFORMAT  Hzott lyukaslemez feszltsgei A hzott lemezkapcsolatokat a hegeszts mellett csavarozssal szoks megoldani. A csavarok szmra ksztett lyukak viszont az akadlyozzk az anyagban az egyenletes erQtaddst. Az albbiakban egy vgeselemes modellen mutatjuk be a lyuk krnykn a fQfeszltsgi irnyok, ill. a tengelyirny (keresztmetszeti) normlfeszltsgek alakulst.  SHAPE \* MERGEFORMAT  Lthat, hogy a lyuk krnyezetben a szerkezetvgen mg egyenletes, prhuzamos vektorok elferdlnek, az erQvonalak knytelenek a lyukat megkerlni.  SHAPE \* MERGEFORMAT  A perspektivikus brn jl lthat, hogy a lyukat megkerlQ erQvonalak a gyengtett keresztmetszetben a lyuk mellett igen jelentQs feszltsgi cscsot okoznak. (Az ilyen loklis tlfeszltsget az aclanyag kplkenysge rvn  lepti , de a rideg anyagokban a gyengtsek, klnsen az les, hirtelen geometriai vltozsok helyn mindig jelentQs feszltsgi cscsok alakulnak ki. A feszltsgi llapot alkalmazsnak rdekes esete az ptQanyagvizsglatban szoksos hastsi prba, amikor egy hengeres prbatesten az anyag hzszilrdsgt gy ellenQrzik, hogy kt szemkzti alkot mentn a hengerre mqkdtetett nyomerQt nvelik a henger elhasadsig. Az albbi bra a henger vgeselemes modelljnek keresztmetszetn mutatja az tmrQ vgpontjain mqkdtetett koncentrlt (lmenti) nyomerQk hatsra a henger belsejben, az tmrQ mentn a nyomerQ irnyra merQleges normlfeszltsgek alakulst. Lthat, hogy a nyomspont kzvetlen krnyezetben a nagy loklis nyomfeszltsg utn az tmrQ (majdnem) teljes hosszn gyakorlatilag konstans hzfeszltsg alakul ki hengerben, azaz a tnkremenetelhez tartoz erQ s a henger mrete alapjn meghatrozhatjuk a hengert alkot anyag tnyleges hzszilrdsgt. szemkzti lei mentn nyomott henger tmrQmenti normlfeszltsgei  A fQfeszltsgi trajektrik A szerkezet pontjaiban meghatrozott feszltsgi fQirnyok mindig merQlegesek egymsra, s ezekben az irnyokban brednek a pontban a legpozitvabb, s a legnegatvabb normlfeszltsgek. Ha az egsz szerkezetben szeretnnk a fQnormlfeszltsgek trbeli alakulst megjelenteni, olyan ortogonlis (minden metszspontban egymsra merQleges rintQjq) fggvnysereg(prt) kell vlasztanunk, amelynek rintQi minden pontban az aktulis feszltsgi fQirnyokkal prhuzamosak. Az ilyen (a teherfggvnytQl s szerkezet geometrijtl-megtmasztsi viszonyaitl fggQ) grbesereg-prt a tart fQfeszltsgi trajektriinak nevezzk. A fQfeszltsgi trajektrik (kzeltQ) megjelentst az elQzQ pont szmtgppel kszlt feszltsgi brin lthatjk. A fQfeszltsgi trajektrik ismerete a szerkezet belsejben fut  erQvonalak lthatv ttelvel segt pl. a vasbetonszerkezetek vasalsnak elhelyezsben, a fesztett vasbeton szerkezetekben a helyes kbelvezets kialaktsban, vagy akr egy szerkezet (e nlkl) igazolhatatlan, de kimrhetQ, megfigyelhetQ tbbletteherbrsnak rtelmezsben. Az albbi bra egy (torztott arny) kttmasz tart fQfeszltsgi trajektriinak rajzt mutatja. Az brbl lthat, hogy pl. a hzsok felvtelre szolgl betonaclokat a tartvg krnyezetben ~45(-os llsban, a tart kzpsQ rszn alul, tengelyirnyban clszerq elhelyezni. Ugyanakkor az is kiolvashat az brbl, hogy nagy(obb) tartmagassg esetn, ha a tartvgek tengelyirny eltoldsa gtolt, a szerkezet a nyom fQfeszltsgek rvn boltozati hatssal is kpes a teherviselsre.   A feszltsgi llapot alkalmazsa A szerkezet pontjainak feszltsgi llapota, a fQfeszltsgek ismerete az elsQ (sikeres!) ksrletnk arra, hogy a keresztmetszetvizsglatok sorn meghatrozott, s egymstl fggetlennek tekintett norml- s nyrfeszltsgek hatst egyttesen vizsglhassuk, rtkelhessk. Klnsen szksges a fQfeszltsgvizsglat a bonyolult terhelsq tartszakaszok, vagy a loklisan terhelt tartszakaszok krnyezetben (fesztett tart tartvg-vizsglata, koncentrlt erQbevezets helye, stb.) A fQfeszltsgvizsglattal elkerlhetjk az anyag akaratlan tlterhelst, amikoris a mind normlirnyban, mind nyrirnyban nagyon kihasznlt szerkezeti pontban a  EMBED Equation.3  s  EMBED Equation.3  de  EMBED Equation.3  A feszltsgi llapot vizsglata, nevezetesen a MOHR-kr tulajdonsgainak ismerete segthet megoldst tallni azokban a problmkban, amikor a nyrsi tnkremenetelre veszlyes anyagok nyomszilrdsgt kellene emelnnk.   A fenti brn jl lthat, hogy az egyirny normlfeszltsg nvelse a MOHR-kr sugart, teht a pontban bredQ nyrfeszltsg nagysgt is nveli. Ha a maximlis nyrfeszltsg elri a nyrszilrdsgot, a normlirny terhels nem nvelhetQ tovbb. Ha viszont keresztirny normlfeszltsggel is szmolhatunk, ugyanahhoz a sugrhoz, azaz ugyanakkora maximlis nyrfeszltsghez nagyobb (az elQbbi terhelsi irnyban rtelmezett) normlfeszltsg mqkdtethetQ. Ez a hats a loklisan terhelt anyagokban jelenik meg, s a terhelt pontok krnyezetben lvQ terheletlen anyagrszek  segtQ hatsval (is) magyarzhat. Ez a jelensg teszi lehetQv, hogy a mlyebb alapskon nagyobb talajszilrdsggal szmolhassunk, vagy hogy az aclkpenyq vasbetonpillr a kpeny nlkli pillrnl lnyegesen kisebb keresztmetszettel is megfelel.-     MECHANIKA II. SZILRDSGTAN Keresztmetszeti jellemzQk PAGE  PAGE 48 MECHANIKA II. SZILRDSGTAN Tartszerkezetek megfelelQsge MECHANIKA II. SZILRDSGTAN A feszltsgek MECHANIKA II. SZILRDSGTAN Rdszerkezetek keresztmetszeti feszltsgei Vrhat rtk Vrhat rtk  EMBED Equation.3  GYAKORISG MRTKAD RTK HATR RTK TARTALK q tA,n MRTKAD RTK HATR RTK Vrhat rtk Vrhat rtk GYAKORISG t pA,n pA,n,q=t A,n,q n normlis metszet n pA,n,n = =sA,n pA,n,t = t A,n,t dtn dq A  EMBED Equation.3  x y sx z sz sy txy tyz tzy tzx txz tyx (a feszltsgvektorok jeleit csak a lthat lapokon jelltk)  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  dx dz dy x z y sx y z x txz tzx dy dx dz Ddy dy dz dx dx+Ddx dy-Ddy dz-Ddz gxz  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  Nx normlerQ Tz nyrerQ Tv nyrerQ Ty nyrerQ Tu nyrerQ Mx csavarnyomatk My hajltnyomatk (Mu hajltnyomatk) Mz hajltnyomatk (Mv hajltnyomatk) x z (=v) Nx Mx Ty =Tu My =Mu Mz =Mv Tz =Tv y (=u) Nx Ty Tz Mx My Mz Nx Ha a keresztmetszetben ltalnos lls feszltsgvektorokat tteleznk fel, akkor az egyes pontokban a nyrfeszltsgek a kt csatlakoz darabon ellenttes keresztirny deformcikat okoznnak, s emiatt az tvgott keresztmetszetben a kt tartdarab vgmetszetei nem illeszkedhetnnek, ami viszont srti az anyag folytonossgt. EZ A FELTEVS TEHT HIBS! Ha a keresztmetszetben csak norml-feszltsget tteleznk fel, de annak eloszlst nem egyenletesnek tekintjk, akkor az egyes pontokban az eltrQ normlfeszltsgi rtkek miatt a fajlagos nylsok is klnbzQk lennnek, s emiatt az tvgott kereszt-metszetben a kt tartdarab vgmetszetei nem illeszkedhetnnek, ami viszont srti az anyag folytonossgt. EZ A FELTEVS TEHT HIBS! A centrikusan hzott rd kzbensQ keresztmetszeteiben az anyag folytonossga csak gy biztosthat, ha a keresztmetszetekben CSAK ex fajlagos nyls keletkezik s ennek eloszlsa a teljes keresztmetszetben EGYENLETES azaz a keresztmetszetben CSAK sx normlfeszltsg bred, s ennek eloszlsa a teljes keresztmetszetben (szintn) EGYENLETES. EZ A FELTEVS TEHT HIBS! sx=Nx/A sx/ex=E ex=Ddx/dx A keresztmetszeti ignybevtelek differencilis sszefggse miatt a keresztmetszeti nyrerQ lte megkvnja a (vele azonos skban mqkdQ, azonos terhelsbQl szrmaz) nyomatki ignybevtel ltt. A tiszta (ms ignybevtelektQl mentes) nyrs teht tnyleges rdkeresztmetszetekben valjban NEM FORDULHAT ELP!!! Nx Ty Tz Mx My Mz Ty =Tu Mz Ha terhek hatsra a szerkezet kt darabja egy sk mentn ellenkezQ irnyba akar elfordulsmentesen eltoldni, azaz e sk mentn sem nyomatkra, sem normlerQre nem kell szmtanunk, a szerkezet ignybevteli llapott tiszta nyrsnak nevezzk. A tiszta nyrsban a metszetben egyenletes nyrfeszltsgekkel szmolunk. dx dz dx g dx dx dz A tiszta nyrsban a nyrerQbQl csak t feszltsgekre szmtunk. txz=Tz/A txz/gxz=G gxz=Ddz/dx tx dz dx dx t t t g/2 t t t t g t T z y tx tx tx=0 tx tx tx tx tx tx tx tx tx=0 t=0 t=0 t=0 t=0 t=0 z y T z y T MGIS: a gyakorlat szmra a kap-csolelemekben egy T-LAGOSTOTT, FIKTV nyrfeszltsget ve-sznk figyelembe, amelynek IRNYT a nyrerQ irnyval azonosnak, ELOSZLST pedig egyenletesnek vesszk. A rd oldalfelletn, az rintQskokban (a VALAMI s SEMMI hatrfelletn) SEMMILYEN IRNY NYRFESZLTSG NEM BREDHET. Emiatt a keresztmetszet SKJBAN a kerlet mentn CSAK RINTPIRNY NYRFESZLTSG keletkezhet. A dualits miatt teht a keresztmetszeti nyrfeszltsgek pontrl-pontra mind llsukban, mind nagysgukban ELTRPK lesznek. A hzott-nyomott acllemezek csavarozott-szegecselt kapcsolatban a lemezek a csavarok palstjra tmaszkodnak. Az ellenkezQ irnyba mozdulni akar lemezelemek kztti sk(ok)ban a ktQelemek ignybevtele TISZTA NYRS, a lyuk s a hengeres ktQelem csatlakoz felletein pedig PALSTNYOMS alakul ki. a palstnyomsi feszltsg vals eloszlsa s mqkdsi fellete a palstnyomsi feszltsg szmtott eloszlsa s mqkdsi fellete A ktQelem palstjra mqkdQ feszltsgeket az alapanyag s a he-vederlemez vastagsga mentn (is) egyenletes eloszlsnak tekintjk. A hzott lemez ill. a heveder mrtkad gyengtett keresztmetszete(i) A szmtott feszltsgeloszls a keresztirny metszetekben a gyengtett keresztmetszet (a lyuktengelyben) egy ltalnos helyen lvQ keresztmetszet lyuk v vhev vhev k h n j d k x z y a hajlts skja My Nx Ty Tz Mx My Mz Ha a rd keresztmetszeteit CSAK nyomatk terheli, TISZTA HAJLTSrl beszlhetnk. Ha e nyomatk VEKTORA a keresztmetszeti skidom valamelyik tehetetlensgi fQirnyban ll, a hajlts EGYENES HAJLTS. A (tiszta) egyenes hajlts esetn a keresztmetszetet terhelQ hajlt-nyomatk SKJT a tart tengelye s a keresztmetszet msik tehetetlensgi fQirnya hatrozza meg. x z y Mz a hajlts skja Nx Ty Tz Mx My Mz Ha a rd keresztmetszeteit CSAK nyomatk terheli, TISZTA HAJLTSrl beszlhetnk. Ha e nyomatk VEKTORA a keresztmetszeti skidom valamelyik tehetetlensgi fQirnyban ll, a hajlts EGYENES HAJLTS. A (tiszta) egyenes hajlts esetn a keresztmetszetet terhelQ hajlt-nyomatk SKJT a tart tengelye s a keresztmetszet msik tehetetlensgi fQirnya hatrozza meg. A keresztmetszetek torzuls-mentessge miatt a nyomatk hatsra elfordul keresztmetszet pontjai egy SKRA illeszkednek, azaz a keletkezQ e fajlagos nylsok-sszenyomdsok a semleges tengelytQl mrt tvolsg lineris fggvnyei. dA=dydz x My zP yP P ex (y,z) eP,x y Az anyag idelis rugalmassga miatt (s =Ee) a nyomatk hatsra elfordul keresztmetszet s feszltsgvektorainak vgpontjai (is) egy SKRA illeszkednek, azaz a keletkezQ s normlfeszltsgek (is) a semleges tengelytQl mrt tvolsg lineris fggvnyei. Az x-z skra szimmetrikus tartn, a szimmetriaskban mqkdQ My nyomatkra az y tengellyel prhuzamos vonalak mentn (a szimmetria miatt) a s normlfeszltsgek rtke lland.) dA=dydz z y My zP yP P sx (y,z) sP,x x z dF=sxdydz=sxdA=EedA=Eemax/zmaxzdA dMy=zdF=zsxdA=zEedA= =zEemax/zmaxzdA= =Eemax/zmaxz2dA s=smax/zmax z smax/zmaxJy= MklsQ MK,y s=+"dMy=+"Eemax/zmaxz2dA= =Eemax/zmax+"z2dA= =Eemax/zmaxJy=smax/zmaxJy MK,y s= MK,y ignybevtel Jy sP= zP MK,yignybevtel Wy,felsQ= = zmax,felsQ Jy Jy efelsQ z max,felsQ z max,als y z My Wy,als= = zmax,als Jy Jy eals sx,max,als= Wy,als My sx,max,felsQ= Wy,felsQ My dF=sxdydz=sxdA=EedA=Eemax/zmaxzdA S(dFx)=S(sxdA)=S(Eemax/zmaxzdA)=0 S(dFx)=S(sxdA)=Eemax/zmaxS(zdA)=0 y= semleges tengely x sx My z (Jy: fQirny!) sx= MklsQ/Jy z s(x,y,z)= My,klsQ (x) /Jy (x) z dx dx h Tz Tz duz dx dz dx dz d ( h My My x dA=dydz My(x+dx) zP sx (x+dx,y,z) My(x) sx (x,y,z) yP P Tz(x+dx) Tz(x) x dx x+dx A tart x koordintj keresztmetszetben mqkdQ ignybevtelek: My(x) s Tz(x). Az x+dx koordintj metszetben mqkdQ ignybevtelek: My(x+dx) s Tz(x+dx). A dx vastagsg tartszeletre a vglapokon mqkdQ nyomatkok nem egyenltik ki egymst, s gy az ezekbQl szrmaz normlfeszltsgek sem lesznek egyenlQ nagysgak. Az x irny vetleti egyensly csak a szelet belsejben (a z normlis skon) bredQ tzx nyrfeszltsgek rvn biztosthat. y z  EMBED Equation.3  z y dMy dsx (y,z) x T y tzx(x,y) T x=+"+"tzx(x,y)dxdy dx by dsx (y,z) A N x=+"+"dsx(y,z)dydz  EMBED Equation.3  SFix=0  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  h h 2h b h b z q az i-ik kapcsolelem Tz ATzC-D C D  EMBED Equation.3  A nyrfeszltsgek eloszlst (a normlfeszltsgi eloszlsokkal megegyezQen) a keresztmetszeti skra merQlegesen szoks brzolni. Maguk a nyrerQbQl kzvetlenl szmthat nyrfeszltsgek termszetesen a keresztmetszet skjban, a nyrerQvel prhuzamos lls feszltsgvektorok lesznek. y z x dMy T sx (y,z) + - tx (y,z) A hatrfellet rintQskjnak nyrfeszltsg-mentessge azt jelenti, hogy az n normlis rintQskban (egyebek mellett) nem keletkezhet tarttengely-irny, azaz a tnx jelq nyrfeszltsg. A dualits miatt ennek megfelelQen zrus rtkq lesz a tnx nyrfeszltsg-komponens is. Minthogy a keresztmetszeti skidom hatrol vonalban (a legals s legfelsQ pontok kivtelvel) nyrerQvel prhuzamos, txz jelq nyrfeszltsg keletkezik, az rintsi pontokban az eredQ nyrfeszltsg csak akkor nem tartalmaz az rintQsk normlisnak irnyba esQ sszetevQt, ha vektora a normlisra merQlegesen, azaz a keresztmetszeti skidom rintQjvel prhuzamosan ll. Az rintQ meredeksgnek ismeretben txy s txz arnya egyszerqen felrhat y x dMy T z txz (y,z) txy (y,z) tx (y,z) y dMy T tx (y,z) txz (y,z) txy (y,z) b/2 t z y A hajltsi semleges tengellyel prhuzamos egyenesek mentn a txz feszltsgsszetevQk rtke konstans, a txy sszetevQk rtke pedig az y koordinta fggvnyben linerisan vltozik. Ennek megfelelQen az eredQvektorok hatsvonala minden pontban az rintQk metszspontjba tart. A txy nyrfeszltsgkomponensek s az eredQ tx nyrfeszltsgek hasonlsgi sszefggsekkel meghatrozhatk. x a hajltsi semleges tengellyel prhuzamos egyenesek szlsQ pontjaiban: txz (y,z) txy (y,z) = t b/2 txz (y,z) tx (y,z) = t (((b/2)2+t2) txz (y,z) txy (y,z) = t y a hajltsi semleges tengellyel prhuzamos egyenesek belsQ pontjaiban: txz (y,z) tx (y,z) = t ((y2+t2)  EMBED Equation.3   EMBED Equation.3  b z h y z tx (y,z) My Tz A Tz, Jy s by konstans, gy a feszltsg vltozsa S y fggvnyben alakul. Az S y fggvnye parabola, z=0 ( S y = bh/2h/4 z=h/2 ( S y =0 bh/2h/4 z My Tz txz (y,z) y A T keresztmetszetben a szimmetriatengellyel prhuzamos lls nyrerQbQl keresztirny nyrfeszltsg sehol sem keletkezik. A nyrerQvel prhuzamos lls nyrfeszltsgek rtke a magassg mentn parabolikusan vltozik, de (az elfogadott sszefggs szerint) a szlessgvlts helyn ugrsszerqen vltozik (a felsQ lemez als felletn a txz-nek zrusnak kell lennie, ezrt a felsQ lemezben a kpletnkbQl add fggQleges nyrfeszltsget csak kzeltsknt fogadhatjuk el. My Tz txz (y,z) txy (y,z) z y Az I tart gerincben a szimmetriatengellyel prhuzamos lls nyrerQbQl keresztirny nyrfeszltsg sehol sem keletkezik. Az vlemezekben azonban a szmtsi kpletnk  csal , hiszen az vlemez als felletre ad rtket, pedig ott a hatrol fellet feszltsgmentessge s a dualits miatt nem keletkezhet txy. Az vekben az elcsszni akar rsz rtelemszerq megvlasztsval az y irny nyrfeszltsgeket hatrozhatjuk meg, de ezek ltalban kicsiny rtkqek, s a szimmetria miatt hatsuk az egsz keresztmetszetre kiegyenltQdik. 1. alapeset: a keresztmetszet szimmetrikus, de llsa miatt a terhels skja nem fQirnyban ll terhelsi sk z y a A terhels skjra merQleges nyomatkvektornak a keresztmetszet tehetetlensgi fQirnyaira szmtott vetletei a keresztmetszetben egyenes hajltst okoznak, gy a teljes nyomatki teherbQl szrmaz normlfeszltsgek a kt nyomatkvetlet feszltsgeinek (skalris) sszegzsvel kaphatk. Ha a tehetetlensgi fQtengelyek egyttal szimmetriatengelyek is, az eredQ nyrfeszltsgek is elQllthatk a vetleti nyrerQk feszltsgeinek (vektorilis) sszegeknt. 2. alapeset: a keresztmetszet szimmetrikus, de mindkt fQirny skjban terhelt A kln-kln, de egyenknt tehetetlensgi fQirnyokban mqkdQ nyomatkvektorokbl a normlfeszltsgek az egyenes hajlts szablyai szerint szmthatk, pontonknt (skalrisan) sszegezve a kt hatsbl szrmaz feszltsgrtkeket. Ha a tehetetlensgi fQtengelyek egyttal szimmetriatengelyek is, az eredQ nyrfeszltsgek is elQllthatk a vetleti nyrerQk feszltsgeinek (vektorilis) sszegeknt. z y terhelsi sk terhelsi sk 3. alapeset: a keresztmetszet nem szimmetrikus, a teher az oldallekkel prhuzamosan mqkdik z v u y terhelsi sk A terhelsi sk, s gy a nyomatkvektor llsa csak a keresztmetszet munkatengelyeivel egyezik meg, a hajlts nem egyenes. A normlfeszltsgek a keresztmetszeti skidom tehetetlensgi fQirnyaira vettett, egyenes hajltst okoz nyomatki vetletek feszltsgeinek (skalris) sszegeknt kaphatk. A fQirnyok nem szimmetriatengelyek, gy az ilyen keresztmetszetekben nyrfeszltsget szmtani nem tudunk. z=v=2 My a semleges tengely y=u=1 x Ha a keresztmetszet csak az egyik tehetetlensgi fQirnyban ll nyomatk terheli, a semleges tengely a nyomatkvektorral egybe esik, a normlfeszltsgek a semleges tengellyel prhuzamos metszetekben konstans rtkqek, a semleges tengelyre merQleges met-szetekben linerisan vltoz rtkqek lesznek. Ha a keresztmetszet csak az egyik tehetetlensgi fQirnyban ll nyomatk terheli, a semleges tengely a nyomatkvektorral egybe esik, a normlfeszltsgek a semleges tengellyel prhuzamos metszetekben konstans rtkqek, a semleges tengelyre merQleges met-szetekben linerisan vltoz rtkqek lesznek. z=v=2 a semleges tengely y=u==1 Mz x Ha a keresztmetszet tehetetlensgi fQirnyai ismertek, a nyomatkvektor mindig felbonthat fQirnyokba esQ sszetevQkre, amelyek kln-kln egyenes hajltsknt kezelhetQk. A keresztmetszet pontjaiban a kt egyenes hajltsbl szrmaz normlfeszltsgeket skalrisan sszegezve kapjuk a ferde hajltsbl add normlfeszltsg-eloszlst. Ferde hajlts esetn a semleges tengely tmegy a slyponton, de nem esik egybe a nyomatkvektorral. x z=v=2 y=u=1 MeredQ My Mz M Mu Mv y z v=2 P zP x yP uP vP a  EMBED Equation.3  Ha a keresztmetszeti skidom tehetetlensgi fQirnyai az oldallekkel nem prhuzamosak, egyetlen (akr y vagy z tengelyq) nyomatk is ferde hajltsknt kezelendQ. Az u-v koordintk az y-z koordintkbl a fenti transzformcival elQjelhelyesen kaphatk. u=1 x z=v=2 Tz y=u=1 txz txz = txy 0! txz Ha a keresztmetszetet csak az egyik szimmetriatengelyben ll nyrerQ terheli, a nyrfeszltsgek a(z egyidejqleg mqkdQ nyomatkhoz tartoz) semleges tengellyel prhuzamos metszetekben konstans rtkqek, a semleges tengelyre merQleges metszetek-ben (tglalap keresztmetszet esetn) parabolikusan vltoz rtkqek lesznek (az brn a parabola csak az eloszlst mutatja, a nyrfeszltsgek a nyrerQvel prhuzamosak)! Ha a keresztmetszetet csak az egyik szimmetriatengelyben ll nyrerQ terheli, a nyrfeszltsgek a(z egyidejqleg mqkdQ nyomatkhoz tartoz) semleges tengellyel prhuzamos metszetekben konstans rtkqek, a semleges tengelyre merQleges metszetek-ben (tglalap keresztmetszet esetn) parabolikusan vltoz rtkqek lesznek (az brn a parabola csak az eloszlst mutatja, a nyrfeszltsgek a nyrerQvel prhuzamosak)! x Ty y=u=1 txz = txy= 0! z=v=2 txy x Tz y=u=1 Ty z=v=2 txyTz= 0! P txzTy= 0! tx,P txz Ha a keresztmetszetet mindkt szimmetriatengelyben nyrerQ terheli, a nyrfeszltsgek pontonknt a k-ln-kln meghatrozott ny-rfeszltsgek vektorilis sszegzsvel hatrozhatk meg. (Ha a keresztmetszet hatrol lei a nyrerQkkel prhuzamosak, keresztirny nyrfeszltsg egyik nyrerQbQl sem szrmazik.) txy y z by/2 by/2 Tz A Ty nyrerQbQl keletkezQ nyrfe-szltsgek meghatrozhatsghoz az szksges, hogy az y tengely a ke-resztmetszet szimmetriatengelye legyen. Ez esetben a nyrerQvel megegyezQ lls txy nyrfeszltsg: Tz  EMBED Equation.3  txy txy txz tx tx txz (a szimmetria miatt a txz a pont y koordintjnak nem fggvnye!) ty  EMBED Equation.3  A Ty nyrerQbQl keletkezQ nyr-feszltsgek meghatrozhatsg-hoz az szksges, hogy az y ten-gely a keresztmetszet szimmetria-tengelye legyen. Ez esetben a nyrerQvel megegyezQ lls txy nyrfeszltsg: bz/2 Ty y bz/2  EMBED Equation.3  txy tx txz z tz (a szimmetria miatt a txy a pont z koordintjnak nem fggvnye!)  EMBED Equation.3  (a szimmetria miatt a txy a pont z koordintjnak lineris fggvnye!) y z Tz Ty txTz txz txz txTy txy txy Ha mind az y, mind a z tengely szimmetriatengely, mindkt tengely mentn mqkdhet keresztmetszeti nyrerQ. A kerleti pontokban a Tz s a Ty hatsra bredQ eredQ nyrfeszltsgek vektora egy egyenesbe esik, rtkk teht skalrisan (is) sszegezhetQ. (az bra a keresztmetszet negyedt mutatja!) by/2 bz/2 tz ty y z Tz Ty tx txz txy tx txy txz A Tz s a Ty nyrerQkbQl a belsQ pontokhoz ms-ms rintQket kell figyelembe vennnk! Ha mind az y, mind a z tengely szimmetriatengely, s mindkt tengely mentn mqkdik keresztmetszeti nyrerQ, akkor a belsQ pontokban a Tz s a Ty hatsra bredQ eredQ nyrfeszltsgek vektora nem egy egyenesbe esik, rtkk teht csak vektorilisan sszegezhetQ. (az bra a keresztmetszet negyedt mutatja!) (az bra a keresztmetszet negyedt mutatja!) A hajltott-nyrt gerendban a normlfeszltsgek a magassg mentn linerisan, a hossz mentn a nyomatki brnak megfelelQen (itt: parabolikusan) alakulnak. (Az bra technikai okokbl egy (gerendra jellemzQ geometriai arnyokkal rendelkezQ) kttmasz trcsa metszet- erQinek eloszlst mutatja, az irnyok emiatt szokatlanok.) A hajltott-nyrt gerendban a nyrfeszltsgek a magassg mentn parabolikusan, a hossz mentn a nyrerQ brnak megfelelQen (itt: linerisan) alakulnak. (Az bra technikai okokbl egy (gerendra jellemzQ geometriai arnyokkal rendelkezQ) kttmasz trcsa metszet- erQinek eloszlst mutatja, az irnyok emiatt szokatlanok. Ugyancsak emiatt lthat a tartvgeknl az egy ponthoz kttt nyrerQvltozs helyett a metszeterQkre-feszltsgekre jellemzQ tmenetes vltozs.) A hajltott-nyrt gerendban a normlfeszltsgek a magassg mentn linerisan, a hossz mentn a nyomatki brnak megfelelQen (itt: linerisan) alakulnak. (Az bra technikai okokbl egy (gerendra jellemzQ geometriai arnyok- kal rendelkezQ) kttmasz trcsa metszeterQinek elosz- lst mutatja, az irnyok emiatt szokatlanok. A koncentrlt erQ helyn a loklis z irny feszltsg hatsa jelenik meg.) (Az bra technikai okokbl egy (gerendra jellemzQ geometriai arnyokkal rendelkezQ) kttmasz trcsa metszet- erQinek eloszlst mutatja, az irnyok emiatt szokatlanok. Ugyancsak emiatt lthat a tartvgeknl s a koncentrlt erQ helyn az egy ponthoz kttt nyrerQvltozs helyett a metszeterQkre-feszltsgekre jellemzQ tmenetes vltos.) A hajltott-nyrt gerendban a nyrfeszltsgek a magassg mentn parabolikusan, a hossz mentn a nyrerQ brnak megfele- lQen (itt: konstansknt) alakul- nak. A sz szoros rtelmben vett klpontos nyoms az ignybevteli llapota a rvidkonzoljn terhelt pillr befogsi keresztmetszetnek, mert a terhelQ erQ eredQjnek hatsvonala nem a keresztmetszet slypontjban metszi a befogsi skot. A centrikus nyomerQvel s keresztirny terhelssel (pl. fldnyoms) terhelt falszerkezet befogsi keresztmetszetnek ignybevteli llapott a normlerQ s a hajltnyomatk egyttes elQfordulsa miatt kell klpontos nyomsnak minQstennk. Megjegyezzk, hogy ez esetben nyrigny-bevtel is bred a befogsi keresztmetszetben, de az abbl szrmaz nyrfeszltsgeket a normlfeszltsgektQl fggetlenl kezelhetjk. Klpontos nyoms alakul ki a kzpontosan fesztett, hajltssal s nyrssal terhelt gerenda keresztmetszeteiben is. D y z ey ez b a F M My Mz e N G H E Vegyk fel a klpontos F erQt hzerQnek, helyezzk el gy a keresztmetszetben, hogy tmadspontjnak mindkt koordintja pozitv elQjelq legyen, s keressk a normlfeszltsget a mindkt koordintjban pozitv D sarokpontban. A z tengelyre kapott nyomatk elQjele negatv lesz, gy az elQjelre helyes kifejezs:  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  Az egyenletet vgigosztva F/(ab)-vel az alak az y-z sk egy egyenesnek egyenlett szolgltatja: ha ey=0(ez=a/6 ha ez=0(ey=b/6  EMBED Equation.3  D y z b a G H E A G sarokpont hzfeszltsg-mentessge teht akkor ll fenn, ha az F nyomerQ tmadspontja nem kerl a tiltott znba. D y z b a G H E G E D y z b a H Az alaptest ltal az alapskra tadott erQt a talajfeszltsgek egyenslyozzk, gy a talajfeszltsgek eredQje s a (klpontos) terhelQ erQ nagysgnak s hatsvonalnak azonosnak kell lennie (az elQjelk termszetesen ellentett!). Amikor az erQ kilp a belsQ magbl, a hzfeszltsgek kiesse miatt a klpontos nyoms ltalnos kpletvel meghatrozott nyomfeszltsgek mr nem tudjk egyenslyozni a terhelQ erQt. e=a/12 e=0 e=a/6 e=a/4 a  EMBED Equation.3  a c 3c s-max b F  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  smaxhzs-nyoms = 2,5(F/ab) ez=a/4 c=a/2-ez 3c=0,75a 5/6a=0,833a a smaxcsak nyoms = 2,666(F/ab) F Mcs,A Mcs,B F Mcs,A Mcs,B Mcs A fiktart vgkeresztmetszetn mqkdQ F erQt a fQtart csavarnyomatkokkal (emellett nyrerQkkel s hajltnyomatkokkal) egyenslyozza. z dx y x Mcs r df g Vgl az elcsavarodsbl szrmaz g nyrsi szgtorzuls mrtke a pontnak a tengelytQl mrt tvolsgval arnyos, azaz a g szgtorzulsbl szmthat tx nyrfeszltsg az r sugr lineris fggvnye lesz. A dx vastagsg lamelln a kerlet mentn a df elcsavarodsbl szr-maz (vmenti) eltolds meg fog egyezni a hossz mentn a g szgtorzulsbl add eltoldssal: rdf = gdx g=r(df/dx)  EMBED Equation.3  x da K kzpvonal Mx=Mcs Vgjunk ki az ltalnos csQszelvnyq rdbl egy dx vastagsg szeletet, majd ebbQl a slyponton tmenQ kt, sugrirny skkal vgjunk ki egy kis da kzpponti szgq da-rabot. A kt hosszirny vgsi skon mqkdQ ny-rfeszltsgek eredQi az x irny vetleti egyenlet alapjn egyenlQk lesznek. v1 ds=rda dx v2 da t1 t2 r(a) A fal vkonysga miatt a v falvastagsg mentn a nyrfeszltsgeket egyenletes eloszlsnak tekinthetjk, gy: t1v1dx=t2v2dx, azaz a vkonyfal zrt szelvny csavarsa sorn a keresztmetszetben bredQ (a falvastagsg mentn lland) nyrfeszltsgek s a falvastagsgok szorzata (a nyrfolyam) lland. t1v1=t2v2=tv A falvastagsgok felezQpontjait sszektQ grbn mrt ds hosszsg szakaszon bredQ nyrfeszltsgek ltal az x tengelyre kifejtett elemi nyomatk krintegrlsval a teljes keresztmetszet nyrfeszltsgeinek nyomatkt kapjuk, aminek a terhelQ csavarnyomatkkal meg kell egyeznie. AK dMcs=dMx=r(tv)ds=(tv)r2da Mcs=Mx=(r(tv)ds=2(tv)(rds/2=2(tv)AK =(tv)(r2da A nyrfeszltsgek elemi csavarnyomatkait az a teljes 2p tartomnyn integrlnunk kell, de ennek sorn a (tv) szorzat llandknt kiemelhetQ, s az integrlkifejezs a K kzpvonal ltal hatrolt terlet nagysgt adja. Mcs=Mx=tv2AK (tx=Mcs/(2AKvmin) A szekrnytart vals falvastagsga mellett a hiba akr 50 % is lehet, de megfelelQ  rtartssal a szerkezet jl kezelhetQ Mcs AK a nyrfeszltsg a falvastagsg mentn lineris KZELTP szmts: PONTOS szmts: a nyrfeszltsg a falvastagsg mentn lland y Mcs z txzMx= 0! txz txy x txyMx= 0! b h Az brn a tglalapszelvny kerlete mentn az Mx csavarnyomatkbl bredQ nyrfeszltsgek alakulst be. Megjegyezzk, hogy a nyrfeszltsgek a keresztmetszet skjban keletkeznek, a berajzolt grbk csak a feszltsgek nagysgnak vltozst mutatjk. Ha a mrtkad hajltnyomatk nem ri el a rugalmas hatrrtket, a keresztmetszetben bredQ normlfeszltsgek a magassg mentn (a z koordinta fggvnyben) linerisan vltoznak, de mg maximlis rtkk is kisebb az anyagra jellemzQ rugalmas hatrfeszltsgnl. Ha a mrtkad hajltnyomatk a rugalmas hatrnyomatkkal megegyezQ rtkq, a keresztmetszetben bredQ normlfeszltsgek a magassg mentn (a z koordinta fggvnyben) linerisan vltoznak, s maximlis rtkk az anyagra jellemzQ rugalmas hatrfeszltsggel (az anyag folysi hatrszilrdsgval) azonos. Ha a mrtkad hajltnyomatk a rugalmas hatrnyomatkot meghaladja, a keresztmetszet azon (szlsQ) elemi szlai, amelyekben a megnyls-sszenyomds mr elrte a folysi hatrt, a feszltsg vltozatlan rtke mellett tovbb alakvltoznak. Az ennek folytn kialakul keresztmetszetelforduls-nvekmny a belsQ elemi szlak (rugalmas) feszltsgeit is megnveli. A belsQ erQ-nvekmny (egyre cskkenQ erQkarral) a keresztmetszet nyomatki ellenllst is nveli. Hatresetben mr minden elemi szl kplkeny llapotba kerlt, s a keresztmetszet nem tud tovbbi nyomatkot felvenni, kplkeny csuklv alakul. A kplkeny hatrllapotban a keresztmetszet pontjaiban csak a srugalmas, hatr lphet fel. h krugalmas s rugalmas, hatr h krugalmas s rugalmas, hatr Nrugalmas Hrugalmas DHkplkeny DNkplkeny M kkplkeny  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  Nteljes Hteljes kteljes h s rugalmas, hatr M h krugalmas s rugalmas, hatr M  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  rugalmas llapot F kplkeny alakvltozs a kzpkeresztmetszetben F+DF q Dq DMkplkeny Mrugalmas -Mrugalmas, hatr +Mrugalmas, hatr s hz s nyom semleges tengely Az brn egy T keresztmetszetq tart-darabon mutatjuk be a kplkeny hatrllapothoz tartoz hz- s nyomfeszltsgek axonometrikus rajzt. s hz M s nyom M s nyom N N M h znyomott az egyenletekben a nyomott s a HATR indexeket csak rvidtve rva:  EMBED Equation.3  a nyomatki egyenletet a szelvny als szlsQ szlra felrva:  EMBED Equation.3  Nx sx=Nx/A !!! csak ha N centrlis Ty txy=TyS z/(Jzbz) !!! csak ha y szimmetriatengely Tz txz=TzS y/(Jyby) !!! csak ha z szimmetriatengely Mx tx=Mx/J0r !!! csak ha A krszimmetrikus My sx=My/Jyz !!! csak ha y tehetetlensgi fQirny Mz sx=Mz/Jzx !!! csak ha z tehetetlensgi fQirny F F s s F F p t a szakirodalom alkalmaz olyan jellsrendszert is, ahol minden feszltsgkomponenst s-val jellnek, s a kettQs index azonossga ill. klnbzQsge klnbzteti meg a norml- s a nyrfeszltsgeket  EMBED Equation.3  Ha a z normlis metszQsk feszltsgmentes, akkor a pont feszltsgi llapotnak skja az x-y sk.  EMBED Equation.3  Ha az x normlis metszQsk feszltsgmentes, akkor a pont feszltsgi llapotnak skja az y-z sk.  EMBED Equation.3  Ha az y normlis metszQsk feszltsgmentes, akkor a pont feszltsgi llapotnak skja az z-x sk.  EMBED Equation.3  Ha az x s az y normlis metszQskok feszltsgmentesek, akkor a pont feszltsgi llapotnak tengelye a z tengely.  EMBED Equation.3  Ha az x s a z normlis metszQskok feszltsgmentesek, akkor a pont feszltsgi llapotnak tengelye a y tengely.  EMBED Equation.3   EMBED Equation.3  Ha az y s a z normlis metszQskok feszltsgmentesek, akkor a pont feszltsgi llapotnak tengelye az x tengely. dx ds dz A szerkezetbQl kivgott elemi hasbra is rvnyes a nyugalom kvetelmnye, azaz a r mqkdQ erQknek egyenslyban kell lennik. Az egyensly alapjn rjuk fel az n irny s a t irny vetletek egyenlQsgt. Az egyenletekben az egyes lapokon mqkdQ erQket egyenletes feszltsgeloszlssal szmthatjuk.  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  A sn sszefggsre alkalmazva a d/da differencilopertort keressk a derivlt fggvny zrushelyt.  EMBED Equation.3  Az n-t tengelykereszt forgatsa sx, sz s txz nem fggvnye az a elfordtsi szgnek, gy a derivlsban konstansknt viselkedik.  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  sz sx x z 1 sx sz sx x z 1 sx z x 1 sx sx txz tzx x z tzx txz 1 txz tzx x z tzx txz 1 sx x z sx sz sz txz txz tzx tzx 1 sx x z sx sz sz txz txz tzx tzx txz tzx x s1 sx sz=0 s2 z s t 1 2 -2ax(1 tzx z txz x sx ax(1 1 1 2 2 tzx z txz x sx txz tzx x s1 sx sz=0 s2 z s t 1 2 ax(1 ax(1 -2ax(1 sz sx x z 1 sx sz sx x z 1 sx z x 1 sx sx a tiszta hzs feszltsgllapota a tiszta nyoms feszltsgllapota z sz=s1 sx=s2 x t s 1 2 z sx=s2 sz=0=s1 x t s 1 2 t s x sx=s1 sz=0=s2 z 1 2 sz sx x z sx sz txz tzx x z tzx txz 1 txz tzx x z tzx txz 1 a hidrosztatikus feszltsgllapot a tiszta nyrs feszltsgllapota a tiszta nyrs feszltsgllapota sx=sz=s1=s2 1,2 t s z x z s1 s2 1 2 t s x x s1 s2 1 2 t s z a feszltsgi mtrix a transzformci elQtt  EMBED Equation.3  a feszltsgi mtrix a transzformci elQtt  EMBED Equation.3  xP yP zP sz=0 sz tzx txz txy tzy=0 sx=0 txz txy=0 tx xP tP nP st=0 ttx ttn=0 sx txt txn=0 tnt=0 tnx=0 sn=0  EMBED Equation.3  thatr thatr s s-max, elrhetQ s-max, elrhetQ (skereszt!) skereszt t s-max s-max, elrhetQ s-max, nyrsra tnkrement thatr thatr s t A ksQbbiekben alkalmazand matematikai mdszerek elQksztsekppen most a keresztmetszeti terlet meghatrozst is kiss szokatlan eljrssal ismertetjk. Ksztsnk egy egyenletes oszts ngyzet (tglalap) hlzatot, s jelljk meg azokat az elemeket, amelyek teljes egszkben a vizsgland skidom kontrvonaln bell vannak. Ezeket sszegezve a skidom terletnek als korltjt kapjuk meg. Dx Dy Dx Dy A kvetkezQ lpsben ugyanezen a hlzaton azokat az elemeket jelljk meg, amelyek teljes egszkben a vizsgland skidom kontrvonaln kvl vannak. Ezeket sszegezve a skidom terletnek felsQ korltjt kapjuk meg. A bellrQl kzeltQ s a kvlrQl kzeltQ lefedettsget egy brba rajzolva lthatjuk, ez az eljrs meglehetQsen pontatlan, az als s a felsQ korlt kztt nagy a tvolsg. Ha a pontossgot e mdszer alkalmazsa mellett kvnjuk nvelni, sqrqbb, finomabb felosztsra lesz szksg. A hl felosztst finomtva lt-hat, hogy a kk sznq, minorns s a piros sznq majorns terlet mennyivel jobban kzelti a valdi terlet nagysgt. A feloszts minden hatron tli finomtsval a minorns s a majorns terlet hatrrtke megegyezik, s pontosan adja meg a grbe vonallal hatrolt terlet nagysgt.  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  a dxdy felletq idom slya: dg=grvdxdy a teljes idom sszegzett slya: G=(dg=((grvdxdy a dxdy felletq elem nyomatka az y tengelyre: dMy=xgrvdxdy a dxdy felletq elem nyomatka az x tengelyre: dMx=ygrvdxdy a teljes idom nyomatka az y tengelyre: My=(dMy=((xgrvdxdy) a teljes idom nyomatka az x tengelyre: Mx=(dMx=((ygrvdxdy) Az eredQ erQ xy skkal kpzett dfspontjnak x koordintjt, azaz a slypont x koordintjt az y tengelyre szmtott sszegzett nyomatk s a teljes eredQ hnyadosa szolgltatja. Az gy kapott xS tekinthetQ az y tengellyel prhuzamos slyvonal fggvnynek is. x dx dy y dxdy=dA  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  A tehetetlensgi nyomatkokat mindig egy tengelyre (x, y, x, h, ...) szmtjuk. A skbl kitekintve rtelmezhetQ a sk normlisra, a z tengelyre vonatkoz tehetetlensgi nyomatk is, amiben a ngyzetesen szereplQ tvolsgot a z tengely dfspontjtl (a skbeli koordintarendszer origjtl) mrjk. Az r2=x2+y2 sszefggs alapjn pedig ltalnosan igaz, hogy J%=Jx+Jy x Dx Dy y DxDy=DA r  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  cy cx x y y x x y x y A dA  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  ha x slyponti tengely, akkor az erre felrt statikai nyomatk mindig zrus!!  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  ha y slyponti tengely, akkor az erre felrt statikai nyomatk mindig zrus!!  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  ha x s y slyponti tengely, akkor az Sx s az Sy mindig zrus!!  EMBED Equation.3   EMBED Equation.3  cx  cx x y x  S x Jx  Jx Jx J x  EMBED Equation.3  x y a/2 a/2 b/2 b/2 y dy dx  EMBED Equation.3  minthogy y nem fggvnye x-nek, az integrljel el kiemelhetQ  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  a/2 x y b/2 a/2 b/2 x  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  a m x x=a/my dA=dxdy y  x   EMBED Equation.3   EMBED Equation.3  x  y  a=a1+a2 m x  y  a=a1+a2 m cx  =2/3m cx =1/3m  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  x y xI yI xII yII xIII yIII xIV yIV  EMBED Equation.3   EMBED Equation.3  r dr df rdf f dA=drrdf  EMBED Equation.3   EMBED Equation.3  y x x y x y x y x y Jx(+Jx(=Jx(; Jy (+Jy (=Jy( Jx (+Jx (=Jx(; Jy(+Jy(=Jy(  EMBED Equation.3   EMBED Equation.3  A flkr tehetetlensgi nyomatka a szimmetriatengelyre ill. az oldal-tmrQre a teljes kr inercijbl egyszerqen szrmaztathat. VIGYZAT! A vesszQs tengelyek NEM SLYPONTI TENGELYEK!!! A slypont-meghatrozst clszerqen polrkoordintarendszerben vgezhetjk.  EMBED Equation.3  x Rcosf dA=RRdf/2 y R f df  EMBED Equation.3   EMBED Equation.3  y=xn x dx y ymax=b xmax=a Az origbl indul hatvnyfggvnyek alatti terlet nagysga s slypontjnak x koordintja a befoglal tglalap adataibl egyszerqen meghatrozhat.  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  y=xn x dx y ymax=b xmax=a Az origbl indul hatvnyfggvnyek alatti terlet esetn a msodrendq nyomatkok rtke (a koordintatengelyekre!!!) a befoglal tglalap adataibl egyszerqen meghatrozhat.  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  ElsQ lpsknt a slypont helyt kell megllaptanunk, hiszen a msodrendq nyomatkokat a slyponti tengelykeresztre keressk. Vegyk szre, hogy a skidom elemi, egyszerqen meghatrozhat keresztmetszeti jellemzQkkel rendelkezQ skidomokbl sszellthat, vagy ilyenre kiegszthetQ. ElsQ elemknt vegynk fel (az bra szerint) egy a1-b1 oldal tglalapot. Ez a teljes skidom nagy rszt lefedi, de emellett olyan terleteket is tartalmaz, amelyek az eredeti skidomnak nem rszei. Ezeket a terleteket a ksQbbiekben negatv elQjellel kell majd szerepeltetnnk. Msodik elemknt a tglalap feletti a2-b2 befogj derkszgq hromszget vegyk fel, ami szintn tartalmaz az eredeti skidomon kvli terletrszt is. Harmadik elemknt az bra szerinti a3-b3 befogj derkszgq hromszget vegyk fel, amit az eddigi sszegzshez negatv elQjellel hozzadva eltvoltjuk az 1. tglalapban figyelembe vett flsleges fellet egy rszt. Negyedik elemknt az bra szerinti b4 alap s a4 magassg egyenlQszr hromszget vegyk fel, amit az eddigi sszegzshez negatv elQjellel hozzadva eltvoltjuk az 1. tglalapban s a 2. hromszgben figyelembe vett flsleges fellet tbbi rszt. Ha a 4. jelq hromszg nem egyenlQszr, kt derkszgq hromszggel kell helyettestennk. tdik elemknt az r5 sugar (lyukmentes) flkrrel szmoljunk. Ennek sorn a 6. jelq kr terletnek hatst is figyelembe vettk, amit a ksQbbiekben majd le kell vonni. A flkr slypontjnak he-lyt a szimmetriatengelyen a 4r/3p sszefggs adja meg. Vgl hatodik elemknt az 5. flkrben lvQ r6 sugar lyukat vegyk figyelembe, termszetesen negatv elQjelq terletknt A6y6S A6x6S - r6 b1-b3 -r62p 6 A5y5S A5x5S -4r5/3p r5 r52p/2 5 A4y4S A4x4S (-b2+b4/2) (a1-a4/3) -(a4b4)/2 4 A3y3S A3x3S (b1-b3/3) 2a3/3 -(a3b3)/2 3 A2y2S A2x2S -b2/3 2a2/3 (a2b2)/2 2 A1y1S A1x1S b1/2 a1/2 a1b1 1 Sx Sy yiS xiS A JEL SA SSy SSx  EMBED Equation.3   EMBED Equation.3  Ne feledkezznk meg arrl, hogy egy ltalnos skidom tengelykeresztjre a centrifuglis nyomatk csak specilis esetekben (szimmetriatengely, tehetetlensgi fQirny) lehet zrus! A centrifuglis nyomatk ltalban szmtand! dA=dxdy dA=dxdh az sszefggs az brba berajzolt kt derkszgq hromszg felhasznlsval igazolhat  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  az sszefggs mtrixos alakja feltrja az ltalnos transzformcis mtrixot is  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  adjunk hozz a jellt kifejezshez 0-t, a kvetkezQ mdon:  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  adjunk hozz a jellt kifejezshez 0-t, a kvetkezQ mdon:  EMBED Equation.3   EMBED Equation.3  Mindezek alapjn a x s h tengelyre vonatkoz tehetetlensgi nyomatk a kvetkezQ egyszerq(bb) alakban rhat fel:  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  1 2 Egy tglalap esetben a slyponti tengelyekre felrhat inercik rtkei a kk sznq bra szerint vltoznak. x y x=1 h=2 a J C Jx Jy Cxy Cyx x tengely y tengely J1 J2 2a  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  x y dA dA x Aa y Ennek megfelelQen a szimmetriatengelyre a statikai nyomatk mindig zrus, s a szimmetriatengelyt (is) tartalmaz tengelykeresztre a centrifuglis nyomatk mindig zrus. -x x y x h J2d"Jxd"J1 Jx=Jy=J1=J2=Jx=Jh esetnkben konkrtan: x y x h Ilyen, tbbszrsen szimmetrikus skidomok a szablyos skidomok, ezekben minden slyponti tengely tehetetlensgi fQirny, s az inercit tetszQleges (a legknnyebben szmthat) tengelyre elegendQ meghatrozni. 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]CompObj^fObjInfo`Ќdo  nt =" x " z 22sincos+ xz (cos 2 "sin 2 ) FMicrosoft Egyenlet 3.0 DS EqEquation Native a_1225232194YFo+Ro+ROle fCompObjgfuation Equation.39qr  n =+ x 2+ x 2(cos2)+ z 2" z 2(cos2)+ xz sin2ObjInfoiEquation Native j9_1225453032Fo+Ro+ROle oCompObjpfObjInforEquation Native s_1225453070Fo+Ro+R FMicrosoft Egyenlet 3.0 DS Equation Equation.39qp  tnyleges,max d" hatr FMicrosoft Egyenlet 3.0 DS EqOle vCompObjwfObjInfoyEquation Native zuation Equation.39qp0  tnyleges,max d" hatr FMicrosoft Egyenlet 3.0 DS Equation Equation.39q_1225452991 Fo+Ro+ROle }CompObj  ~fObjInfo @  1 > hatr FMicrosoft Egyenlet 3.0 DS Equation Equation.39qt-  x Equation Native \_1226519942Fo+R-ROle CompObjfQ@AObjInfoEquation Native _1226519950 F-R-ROle  xy  xy  xy  y  xy  xy  xy  z FMicrosoft Egyenlet 3.0 DS Equation Equation.39qChQ )  x CompObjfObjInfoEquation Native __1226523824F-R-R12 xy 12 xy 12 xy  y 12 xy 12 xy 12 xy  z FMicrosoft Egyenlet 3.0 DS Equation Equation.39qOle CompObjfObjInfoEquation Native  M i(x) =+( yz dxdz)dy"  " ( zy dxdy)dz=0 FMicrosoft Egyenlet 3.0 DS Equation Equation.39q_1226523831F-R-ROle CompObjfObjInfo 8nD M i(y) =+( xz dydz)dx"  " ( zx dxdy)dz=0 FMicrosoft Egyenlet 3.0 DS Equation Equation.39qEquation Native _1226523836#F-R-ROle CompObj"$fObjInfo%Equation Native _1226530518(F-R-ROle 't- M i(z) =+( xy dydz)dx"  " ( yx dxdz)dy=0 FMicrosoft Egyenlet 3.0 DS Equation Equation.39qCompObj')fObjInfo*Equation Native _1226530533&5-F-R-RÅL dydy= k,y = x m= x  FMicrosoft Egyenlet 3.0 DS Equation Equation.39qOle CompObj,.fObjInfo/Equation Native ÅhQ dzdz= k,z = x m= x  FMicrosoft Egyenlet 3.0 DS Equation Equation.39qg@D dzdx_12265310202F-R-ROle CompObj13fObjInfo4Equation Native _12265322000:7F-R-ROle CompObj68f= xz = xz G FMicrosoft Egyenlet 3.0 DS Equation Equation.39qjhL E=2G(m+1)m=2G(1+ObjInfo9Equation Native _1226532215<F-R-ROle ) FMicrosoft Egyenlet 3.0 DS Equation Equation.39qoD G=mE2(m+1)=E2(1+)CompObj;=fObjInfo>Equation Native _1225472107|AF-RQ0ROle CompObj@CfObjInfoOlePres000BD FMicrosoft Egyenlet 3.0 DS Equation Equation.39q~  .   &` & MathType-@ @Times New Romanww 0w!f-2 dx2 dx2 Xxx2  dM2 4 xM2 ~MM2 dx2 xx2 @Mx Times New Romanww 0w!f-2 $yx2  yx2 yxTimes New Romanww 0w!f-2  )x2 (x2  )x2  (x2 t)x2 Z(xSymbol ww 0w!f-2  +x2 L=x2 +x & "System!f !-NANIÔ` @ M y (x+dx)=M y (x)+dM y (x)dxdx FMicrosoft Egyenlet 3.0 DS EqEquation Native _1225472191KcGFQ0RQ0ROle CompObjFIfuation Equation.39qL R  .  @ & ` & MathTypeTimes New Romanww 0wf-2 dx2 Kbx2 dA Times New Romanww 0wf-2 yA2 ObjInfoOlePres000HJEquation Native _1225472190MFQ0RQ0Rzx2 `NAx2 .xxSymbol;' ww 0wf-2 tx2  sxSymbol  ww 0wf-2 =xSymbol;' ww 0wf-2 JOx Times New Romanww 0wf-2 `'x & "Systemf !-NANIn @  xA' +" dA= zx b y dx FMicrosoft Egyenlet 3.0 DS Equation Equation.39qOle CompObjLOfObjInfoOlePres000NP      !"#$%&'()*+,./014789:;<=>?@ABDGJKLMNOPQRSTUVWXYZ[\^_`cfghijklmnopqrstuvwxy{|}~   .   &` G & MathType-@0@2Times New Romanww 0w|f-2  dx2  bx2 dA2 zA2 JA2 JdM Times New Romanww 0w|f-2 ~ yM2 zx2 @NAx2 ,yx2 yxSymbol# yww 0w|f-2 txSymbolM Ѵww 0w|f-2 =xSymbol# zww 0w|f-2 *Ox Times New Romanww 0w|f-2 @'x & "System|f !-NANIEquation Native _1225732438SFQ0RQ0ROle CompObjRUfÓR1 dM y J y z A' +" dA= zx b y dx FMicrosoft Egyenlet 3.0 DS Equation Equation.39q:  ObjInfoOlePres000TV|Equation Native -,_1225732480Q]YFQ0RQ0R.  &O & MathType-@ @@@Times New Romanww 0w*)f-2 dA2 )zA2 JA2 wdM2 dA2 *zA2  JA2 w dM2 dA2 dA2 LNA Times New Romanww 0w*)f-2 @=AA2 .yA2 =yA2 @ AA2 . yA2 .yA2 @&AA2 xASymbol` /ww 0w*)f-2 A2 =A2 A2 A2  =A2 A2 =ASymbol ww 0w*)f-2 *>A2 * A2 *'A Times New Romanww 0w*)f-2 @'A2 @~ 'A2 @'ATimes New Romanww 0w*)f-2 x'ASymbol` 1ww 0w*)f-2 sA & "System*)f !-NANIP9 N'=d x dA A' +" =dM y J y z A' +" dA=dM y J y z A' +" dA FMicrosoft Egyenlet 3.0 DS Equation Equation.39q  u .  ` &Ole 2CompObjX[3fObjInfo5OlePres000Z\6,  & MathTypepTimes New Romanww 0wf-2 (dx2 bx2 "Tx Times New Romanww 0wf-2 ^yx2 zxSymbol6 żww 0wf-2  x2 x2 =xSymbol% Sww 0wf-2 txTimes New Romanww 0wf-2 *'x & "Systemf !-NANIM@< T'= zx b y dx FMicrosoft Egyenlet 3.0 DS Equation Equation.39qEquation Native Ci_1225732490_FQ0RQ0ROle ECompObj^aFfObjInfoHOlePres000`bIEquation Native ]_1225472192eFQ0RQ0R C .  `& D & MathType-@4@)Times New Romanww 0wt(f-2 'y2 x'y Times New Romanww 0wt(f-2 @"'yTimes New Romanww 0wt(f-2 Ty2 dx2 mbx2 p dA2 zA2 JA2 NdM2 LNM Times New Romanww 0wt(f-2 .yM2 \ zx2 @Ax2 /yx2 yxSymbol <ww 0wt(f-2 =x2 x2 kx2 t =x2 bx2 =xSymbol Rww 0wt(f-2 *xSymbol =ww 0wt(f-2  tx & "Systemt(f !-NANI÷, N'=dM y J y z A' +" dA= zx b y dx=T' FMicrosoft Egyenlet 3.0 DS Equation Equation.39qI  .   &G & MathTypeOle aCompObjdgbfObjInfodOlePres000fhe@-@@@B@@w@u @ Times New Romanww 0wf&-2 xz2 zx2 , yx2 , yx2 yx2 G zx2 @Ax2 ,yx2 ,yx2 yxTimes New Romanww 0wf&-2  bx2  Jx2  Sx2 w Tx2 KdA2 zA2  bA2 JA2  dx2 ZdMSymbolG 3ww 0wf&-2 4tM2 tMSymbol~ nww 0wf&-2 2=M2 =M2 C =MSymbolG 4ww 0wf&-2 *MTimes New Romanww 0wf&-2  'M2 1M Times New Romanww 0wf&-2 @^'M & "System&f& !-NANIl @ dM y dx1J y b y z A' +" dA=T z S' y J y b y = zx = xzEquation Native z._1225738758WskFQ0RQ0ROle CompObjjlf FMicrosoft Egyenlet 3.0 DS Equation Equation.39qñX J y,egyttes =b(2h) 3 12=8bh 3 12ObjInfomEquation Native _1225738771pFQ0R2ROle CompObjoqfObjInforEquation Native _1225738835nxuF2R2R FMicrosoft Egyenlet 3.0 DS Equation Equation.39qÌY J y,felsQ =J y,als =bh 3 12 FMicrosoft Egyenlet 3.0 DS EqOle CompObjtvfObjInfowEquation Native uation Equation.39qs M HATR,felsQ =M HATR,als = HATR bh 2 6 FMicrosoft Egyenlet 3.0 DS Eq_1225739103zF2R2ROle CompObjy{fObjInfo|uation Equation.39q`U M HATR,egyttes = HATR b(2h) 2 6=4 HATR bh 2 6Equation Native !_1225743171iF2R2ROle CompObj~f FMicrosoft Egyenlet 3.0 DS Equation Equation.39qP4 H iC"D = zx b y dx CD +" =T y (x)S' y J y b y b y dx CD +"ObjInfoEquation Native _1225961054F2R2ROle  =S' y J y T y (x)dx CD +" =S' y J y A T z C"D FMicrosoft Egyenlet 3.0 DS Equation Equation.39qCompObjfObjInfoOlePres000Equation Native !   .   &`A & MathType-  @x@f@ @v @ @ @@@@@D@j@@.   @ Times New Romanww 0w'f:-2 A 8y2 A 2y2 4y2 2y2 B8y2 ~4y2  )y2  4y2  2y2 (y2 <)y2 2y2 (y2 s)y2 sO2y2 s/y2 s)y2  2y2 sE (y2 s (y2 s)y2 2y2 s%(y2 s$'y Times New Romanww 0w'f:-2  2y2 m 2y2 2y2 2yTimes New Romanww 0w'f:-2 + Nbh2 + bh2  Zzh 2 bhze2 Rbz2 bh 2 bhze2  hh2  zh2 bz2 hz2 bz2 sOzz2  hz2 s5 zz2 s/zz2 hz2 s_bz2 s@Sz Times New Romanww 0w'f:-2 yzSymbol( ww 0w'f:-2  +z2  j-z2  :=z2 =z2 -z2 -z2 T+z2 =z2 > z2  z2  z2 >pz2 pz2 pz2  +z2 z2 -z2 :=z2 s=z2 s-z2 s% +z2 sz2 s-z2 s;=z & "System:'f: !-NANI`` S' y =b(h2"z)(z+(h2"z)/2)==(bh2"bz)(z2+h4)[]=bhz4+bh 2 8"bz 2 2"bhz4=="z 2 b2+bh 2 8 FMicrosoft Egyenlet 3.0 DS Equation Equation.39q6  .  &G & MathType_1225958008F2R2ROle CompObjfObjInfoOlePres000xEquation Native _1226013852F2R2ROle -@e@ Times New Romanww 0w 'f-2 ,yy2 ,yy2 yy2 7zy2 xzTimes New Romanww 0w 'f-2  bz2 Jz2 Sz2 gTzTimes New Romanww 0w 'f-2 'zSymbol# ww 0w 'f-2 3=zSymbol% ww 0w 'f-2 tz & "System 'f !-NANIw)  xz =T z S' y J y b y FMicrosoft Egyenlet 3.0 DS EqCompObjfObjInfoOlePres000LEquation Native uation Equation.39q   .   &@ & MathTypeSymbol% ww 0wXf-2 @y2 "@y2 @y2  y2 " y2  y2  y2 " y2  y   #&'()*+,-./01234578;>?@ABCDEFGHIJKLMNPQTWXYZ[\]^_`abcdefhilopqrsvyz{|2 y2 "y2 y2 p-y2 =y2 y2 "y2 y2 @y2 "@y2 @yTimes New Romanww 0wXf-2 zy2 yy2 vy2 uySymbol% ww 0wXf-2  ay2 \ay2  ay2 ayTimes New Romanww 0wXf- 2  cose 2 |sine 2  sine 2 cose & "SystemXf !-NANIùȵ uv[]=cossin"sincos[]yz[]_1225473527EF2R2ROle CompObj fObjInfo  FMicrosoft Egyenlet 3.0 DS Equation Equation.39q<  .   & x & MathType-``z  Times New RoOlePres000 `Equation Native _1226016012F2R 5ROle !manww 0wbfT-2 L yy2 L{yy2  yy2 gzy2 xzTimes New Romanww 0wbfT-2 3 bz2 Jz2 @ zz2 & Sz2 Tz2 zz2 yzSymbolc ww 0wbfT-2 7 z2 z2 c=zTimes New Romanww 0wbfT-2  )z2  (z2 )z2 A,z2 (z Times New Romanww 0wbfT-2  'zSymbol Ǵww 0wbfT-2 tz & "SystemTbfT !-NANIàH @  xz (y,z)=T z S y' (z)J y b y FMicrosoft Egyenlet 3.0 DS Equation Equation.39q  .  &? & MathTypeCompObj"fObjInfo$OlePres000%Equation Native 6- w   Times New Romanww 0wPf-2 yy2 $yy2 -xz2 xyTimes New Romanww 0wPf-2 yty2 gb by2  zy2 yy2 zy2 yySymbolM {ww 0wPf-2 y y2 e y2 U=yTimes New Romanww 0wPf-2  2y2  )y2 x ,y2 (y2 )y2 @,y2 (ySymbolM |ww 0wPf-2 Rty2 ty & "SystemPf !-NANIÙ#ĸ  xy (y,z)= xz (y,z)b y 2t y FMicrosoft Egyenlet 3.0 DS Equation Equation.39qT  .   & X & MathType_1225473578F 5R 5ROle 9CompObj:fObjInfo<OlePres000=`Equation Native O_1225473607F 5R 5ROle R-``  Times New Romanww 0w7f-2 L zy2 Lzy2 " zy2 |yy2 xyTimes New Romanww 0w7f-2 P by2 Jy2 ] yy2 F Sy2 Ty2 zy2 yySymbol ww 0w7f-2 T y2 8y2 n=yTimes New Romanww 0w7f-2  )y2  (y2 )y2 L,y2 (y Times New Romanww 0w7f-2 5 'ySymbol& ww 0w7f-2 ty & "System7f !-NANIàTA  xy (y,z)=T y S z' (y)J z b z FMicrosoft Egyenlet 3.0 DS Equation Equation.39q  .  @&CompObjSfObjInfoUOlePres000VEquation Native g & MathType-  Times New Romanww 0w9f`-2 zy2 Dzy2 Exy2 xzTimes New Romanww 0w9f`-2 tz2 n bz2 `C zz2 `yz2 `zz2 `yzSymbol$ ȴww 0w9f`-2  z2 ` z2 `c=zTimes New Romanww 0w9f`-2  2z2 ` )z2 ` ,z2 `?(z2 `)z2 `A,z2 `(zSymbol$ ɴww 0w9f`-2 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Equation.39qؕt M rugalmas,hatr =Hk rugalmas =Nk rugalmas FMicrosoft Egyenlet 3.0 DS EqEquation Native _1226174675F}7R}7ROle CompObjfuation Equation.39qG\W M rugalmas,hatr =bh4 rugalmas,hatr 23h=bh 2 6 rugalmas,hatrObjInfoEquation Native c_1226174800 F}7R}7ROle  FMicrosoft Egyenlet 3.0 DS Equation Equation.39qjĸ H kplkeny =N kplkeny =bh2 rugalmas,hatCompObjfObjInfoEquation Native _1226174687F}7R}7Rr 12=bh4 rugalmas,hatr FMicrosoft Egyenlet 3.0 DS Equation Equation.39qExt M kplOle CompObjfObjInfoEquation Native akeny,hatr =H kplkeny k kplkeny =N kplkeny k kplkeny FMicrosoft Egyenlet 3.0 DS Equation Equation.39q_1226174895F}7R9ROle CompObjfObjInfo    !"#&)*-014789<?@ABCFIJKLMNOPQRSTUVWXYZ\]^_befghijklmnopqrstuvxyz{~Spt M kplkeny,hatr =bh4 rugalmas,hatr 13h=bh 2 12 rugalmas,hatrEquation Native o_1226177969F9R9ROle CompObjf FMicrosoft Egyenlet 3.0 DS Equation Equation.39q5g| H teljes =N teljes =bh2 rugalmas,hatr =bh2 rugalmas,haObjInfo Equation Native  Q_1226177976F9R9ROle tr FMicrosoft Egyenlet 3.0 DS Equation Equation.39q  M kplkeny,hatr =H teljes k teljesCompObj fObjInfo Equation Native %_1226177982 F9R9R =N teljes k teljes FMicrosoft Egyenlet 3.0 DS Equation Equation.39qK- M kplkeny,hatr =bOle CompObj fObjInfoEquation Native gh2 rugalmas,hatr 12h=bh 2 4 rugalmas,hatr FMicrosoft Egyenlet 3.0 DS Equation Equation.39q_1226177989F9R9ROle $CompObj%fObjInfo'Equation Native (_1226178174F9R9ROle +CompObj,fnp| W y,kplkeny =bh 2 4 FMicrosoft Egyenlet 3.0 DS Equation Equation.39qj ht- W y,rugObjInfo.Equation Native /_1226182038F9R9ROle 2almas =bh 2 6 FMicrosoft Egyenlet 3.0 DS Equation Equation.39qåp\W N+(b(h"z ny )) H "(CompObj3fObjInfo5Equation Native 6_1226182398!F9R9Rbz ny ) H =0 FMicrosoft Egyenlet 3.0 DS Equation Equation.39q( M+Nh2+(b(h"z ny ))Ole :CompObj ";fObjInfo#=Equation Native >D H (h"z ny )2"(bz ny ) H h"z ny 2=0 FMicrosoft Egyenlet 3.0 DS Equation Equation.39q_12251749362&F9R9ROle DCompObj%(EfObjInfoGOlePres000')HEquation Native [-_12251749956,F8F8?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^`abcdefghijklmpstux{|}.    .  ` @*&* & MathType-.. .....@.l,`  l ,  Z    Times New Romanww 0wvf-2 )y2 2y 2 (cos2  2c2  x2c2 )c 2 8 sins 2 (cos2  2c2  2c2 X()c 2 $sins 2 (cos2 2c 2 coss2 X2o 2 coss2 &2o2  )o 2  sins 2 h(cos2 2c 2 6sins2 2i 2  coss2 2o 2 sins2 2i 2  coss2 `2o 2 coss Times New Romanww 0wvf-2 9 2o2 9 ' 2o2 4&2o2 4!2o2 42o2 42o2 4 2o2 42o2 !2o2 2o2 2o2  2o2 2oSymbol ww 0wvf-2 vao2 so2 so2 ao2 ao2 so2 hso2 8'ao2 D"ao2 so2 ao2 so2 \ao2 so2  ao2 ao2 hso2 !ao2 <so2 ao2  so2 ao2 so2  ao2 so2 ao2 so Times New Romanww 0wvf-2 R >xo2 R xo2 R xo2 R xo2 M(xo2 Mxo2 Mxo2 Mxo2 ^xo2 ,xo2 0xo2 xo2 >xoSymbol ww 0wvf-2 +o2 =o2 0 -o2 z+o2 :=o2 0)=o2 #-o2 +o2 -o2  +o2 +o2 :=o2 #=o2 '"o2 "o2 "o2 '8o2 8o2 8o2 &-o2 -o2  +o2 +o & "Systemvf !-NANIäT  x cos 2 + x 2cos 2 + x 2sin 2 " x 2cos 2 " x 2sin 2 []== x 2(cos 2 +sin 2 )+ x 2cos 2 " x 2cos 2 + x 2(cos 2 "sin 2 )== x 2+ x 2(cos 2 "sin 2 )= x 2+ x 2(cos2) FMicrosoft Egyenlet 3.0 DS Equation Equation.39q'E  .  $&# & MathType_1225232019JF8ziSymbol" ww 0wf-2 -i2 =i2  -i2 s-i2 :=i2 (=i2 "-i2 o+i2 z-i2  +i2 +i2 :=i2 #=i2 *"i2 "i2 "i2 *i2 i2 i2 -i2 -i2  +i2 +i & "Systemf !-NANIä8  z sin 2 + z 2cos 2 + z 2sin 2 " z 2cos 2 " z 2sin 2 []== z 2(sin 2 +cos 2 )+ z 2sin 2 " z 2sin 2 + z 2(sin 2 "cos 2 )== z 2" z 2(cos 2 "sin 2 )= z 2" z 2(cos2) FMicrosoft Egyenlet 3.0 DS Eq_1225232442VF>R>ROle nCompObjUWofObjInfoXquation Equation.39qæ)  nt =" x " z 2sin2+ xz cos2 FMicrosoft Egyenlet 3.0 DS EqEquation Native r_1225232457T[F>R>ROle vCompObjZ\wfuation Equation.39q  n =+ x + z 2+ x " z 2(cos2)+ xz sin2 FMicrosoft Egyenlet 3.0 DS EqObjInfo]yEquation Native z_1225234503`F>R>ROle ~CompObj_bfObjInfoOlePres000acEquation Native 8uation Equation.39qF'V  .  @#&`# & MathType- @ H      R  aTimes New Romanww 0wf2-2 "0y2 2y 2 sine2 2i 2 cose2 2o2  2o2 )o2 #(oSymbolQ ]ww 0wf2-2 !=o2  o2  o2  o2  o2  o2  o2 +o2 -o2 +o2  +o2 =oSymbolo ww 0wf2-2 dao2 to2 yao2 so2 so2  so2  so2 ao2 ao2 lso2 ao Times New Romanww 0wf2-2 xz2 zz2 xz2 zz2  xz2 nzTimes New Romanww 0wf2-2 dz2 Ndz2 Zdz2 dz & "System2f2 !-NANIx dd n ()=dd x + z 2+ x " z 2cos2+ xz sin2[]=0 FMicrosoft Egyenlet 3.0 DS Eq_1225234514?fF>R>ROle CompObjehfObjInfouation Equation.39q$E { .   &  & MathType-@Hd Times New Romanww 0w8f-2 `0y2 `2y2 `)y2 `2y 2 `](cOlePres000gi8Equation Native _1225234520lF>R>ROle os2 `2c2 `)c2 `*2c 2 `&sins2 ` (i2  2i2 `)i2 `-(iSymbol ww 0w8f-2 `=i2 `i2 `+i2 `i2 `* -i2 m -i2 `=iSymbol_ mww 0w8f-2 `ai2 `ti2 `ai2 m si2 msi2 `ai2 `lsi2 ai Symbol ww 0w8f-2 vxi Times New Romanww 0w8f-2 nxz2  zz2 xzTimes New Romanww 0w8f-2 Zdz2 ndz & "System8f !-NANIm dd  ()= x " z 2("sin2)2+ xz (cos2)2=0 FMicrosoft Egyenlet 3.0 DS Equation Equation.39qEr  CompObjknfObjInfoOlePres000moEquation Native .  `&  & MathType-ZTimes New Romanww 0wf;-2 `p0y2 `r)y2 `2y 2 `(cos2 `y )c2 `2c 2 `:(sin2 W2sSymbolh Www 0wf;-2 `J=s2 `? +s2 pN-s2 `:-sSymbol 0ww 0wf;-2 `Sas2 `5 ts2 `Z as2 pJss2 pVss Times New Romanww 0wf;-2  xz2 lzz2 xxz & "System;f; !-NANIÜؒTq " x " z 2(sin2)+ xz (cos2)=0 FMicrosoft Egyenlet 3.0 DS Equation Equation.39qE  .  &` & MathType_1225235225jvrF>R>ROle CompObjqtfObjInfoOlePres000su Equation Native _1225235279xF>R>ROle -) Times New Romanww 0wf-2 `0y2 `^2y 2 `3cose2 `Q 2o 2 `V sine2 }2iSymbol 7ww 0wf-2 `w=i2 `U +i2 pr+i2 `-i2 `X=iSymbol Դww 0wf-2 `ai2 `Eti2 ` ai2 pnsi2 psi2 `ti Symbol 8ww 0wf-2 xh Times New Romanww 0wf-2 $xz2 zz2 xz & "Systemf !-NANIæ   =" x + z 2sin2+ xz cos2=0 FMicrosoft Egyenlet 3.0 DS Equation Equation.39q\ER  .  `&CompObjwzfObjInfoOlePres000y{Equation Native   & MathType-@Times New Romanww 0w3 f-2 `T0y2 `2y 2 ` cose2 ` 2o 2 `sine2 92iSymbol ww 0w3 f-2 `1=i2 `L -i2 `# =i2 p-+iSymbol ww 0w3 f-2 `ai2 ` ti2 `ai2 p(si2 p<si Times New Romanww 0w3 f-2  xz2 Jzz2 ^xz & "System3 f !-NANIÌP 3  x + z 2sin2=" xz cos2=0_1225235311p~F>R>ROle CompObj}fObjInfo      !"#$%&'()*+,-./12347:;<=>?@ABCDEFGHIJKLMNPQRSVYZ[\]^_`abcdefghijlmnoruvwxyz{|}~ FMicrosoft Egyenlet 3.0 DS Equation Equation.39qx  .  @@& & MathType- H  OlePres000Equation Native _1225232844^F>R>ROle Times New Romanww 0wfY-2 `zy2 f xy2  xzSymbol Sww 0wfY-2 >sz2 D sz2 p tz2 az2 qgaz2 `azSymbol zww 0wfY-2 < +z2 ` =z2 `i=zTimes New Romanww 0wfY-2 pr 2z2 2z 2 cose2 q2o 2 qsine2 `M2i 2 `@tane & "SystemYfY !-NANIàZ tan2=sin2cos2=2 xz  x + z FMicrosoft Egyenlet 3.0 DS EqCompObjfObjInfoOlePres000lEquation Native 0uation Equation.39qd3*  .   &V & MathType0-+ 9rF Vw  -^w 6 -6 R$ R$ RSymbolq ww 0wf%-2 .y2 l.y2 .y2 .y2 B y2 lB y2 B y2 B y2 @+y2 _iy2 iy2 iiy2 _ y2  y2 i y2 M -y2 @+y2 M+y2 @=y Times New Romanww 0wf%-2 x2y2 e2y2 1yTimes New Romanww 0wf%-2 l 2y2 l$2y Times New Romanww 0wf%-2 xz2 zz2  xz2 6zz2 IxzSymbolq ww 0wf%-2 @tz2 M|sz2 M sz2 Msz2 M'sz2 @sz & "System%f% !-NANI  1 = x + z 2+  x " z 2() 2 + xz  2 []  FMicrosoft Egyenlet 3.0 DS Equation Equation.39q_1225232820F>R@ROle 5CompObj6fObjInfo83*  .  `& V & MathType0-U _rl V  -^ 6 -6 RJ RJ RSymbol ww 0w0f-2 Vy2 lVyOlePres0009lEquation Native O_1225449126F@R@ROle T2 Vy2 Vy2 h y2 lh y2 h y2 h y2 @ +y2 _y2 y2 iy2 _ y2  y2 i y2 M -y2 @J-y2 MC+y2 @#=y Times New Romanww 0w0f-2 x2y2 e42y2 42yTimes New Romanww 0w0f-2 l 2y2 lN2y Times New Romanww 0w0f-2 xz2 zz2  xz2 azz2 sxzSymbol ww 0w0f-2 @tz2 Msz2 M sz2 M?sz2 MQsz2 @sz & "System0f !-NANI2  2 = x + z 2"  x " z 2() 2 + xz  2 []  FMicrosoft Egyenlet 3.0 DS Equation Equation.39qCompObjUfObjInfoWOlePres000XEquation Native k- R ) .  @ &`  & MathTypeSymbol pww 0w!f-2  y2  y2 ! y2  y2  y2 @y2 @y2 !@y2 @y2 @y Times New Romanww 0w!f-2 @ )y2  (y2 `f)y2 `(y2 0)y2 T(y Times New Romanww 0w!f-2  ty2 8 ty2 [tn2 +tx2 `a nt2 `nt2 ` nt2 `nx2 m xt2 Rxn2 xn2 xnSymbol ww 0w!f-2 @( sn2 @tn2 @\tn2  tn2 sn2 @tn2  tn2 rtn2 sn & "System!f !-NANI0  x(x)  xn  xt  nx  n(n)  nt  tx  tn  t(t) []_12251778330F@R@ROle pCompObjqfObjInfos FMicrosoft Egyenlet 3.0 DS Equation Equation.39q1R ) .  @ &  & MathTypeSymbol# @ww 0w-f-2  yOlePres000tEquation Native -_1225176108F@R@ROle 2  y2 ! y2  y2  y2 @y2 @y2 !@y2 @y2 @y Times New Romanww 0w-f-2  )y2  (y2 `v)y2 `(y2 -)y2 Q(y Times New Romanww 0w-f-2 ' zy2 R zy2 ]zy2 $zx2 ` yz2 `yz2 `yz2 `#yx2  xz2 Wxy2 xy2 xySymbol& ,@ww 0w-f-2 @4 sy2 @ty2 @Hty2  ty2 sy2 =ty2  ty2 {ty2 sy & "System-f !\-NANI  x(x)  xy  xz  yx  y(y)  yz  zx  zy  z(z) [] FMicrosoft Egyenlet 3.0 DS Equation Equation.39qCompObjfObjInfoOlePres000Equation Native - R ) .  @ &`  & MathTypeSymbol! ;ww 0wm"f$-2  y2  y2 ! y2  y2  y2 @y2 @y2 !@y2 @y2 @y Times New Romanww 0wm"f$-2 5 )y2 ` (y2 `)y2 `_(y2 3)y2 V(y Times New Romanww 0wm"f$-2  zy2  zy2 @zt2 #zn2 `: tz2 `tz2 `tz2 `'tn2 % nz2 .nt2 nt2 ntSymbol ww 0wm"f$-2 @st2 @`tt2 @Ctt2 k tt2 st2 Xtt2 O tt2 Xtt2 st & "System$m"f$ !-NANI1  n(n)  nt  nz  tn  t(t)  tz  zn  zt  z(z) []_1225051023F@R@ROle CompObjfObjInfo FMicrosoft Egyenlet 3.0 DS Equation Equation.39qo,  .  & . & MathTypeSymbol ߴww 0wBfY-2 EyOlePres000nEquation Native _1225051026"F@R@ROle Symbol @ww 0wBfY-2  Dy2 1=y Times New Romanww 0wBfY- 2  felletre 2 +piros 2 teljes2 `aeTimes New Romanww 0wBfY-2  Ae2 XAe Times New Romanww 0wBfY-2  _e2 |_e2 _e 2 *maxj & "SystemYBfY !-NANIßx  A max =A a_teljes_piros_felletre " FMicrosoft Egyenlet 3.0 DS Equation Equation.39qCompObjfObjInfoOlePres000jEquation Native (  .  `& . & MathTypeSymbol ww 0wof-2  ySymbol" ww 0wof-2  Dy2  =y Symbol ww 0wof-2 y2 Dy2 2y2 ;Dy Times New Romanww 0wof- 2 1 felletre 2 x teljes2 Xae2 Xye2 xeTimes New Romanww 0wof-2  Ae2 XAe Times New Romanww 0wof-2 t _e2 _e2 0e2 ;e2 0eTimes New Romanww 0wof- 2 limj & "Systemof !-NANI÷P A  ='lim x!0;y!0 A a_teljes_felletre "_1225051024F@R@ROle CompObjfObjInfo FMicrosoft Egyenlet 3.0 DS Equation Equation.39q*  .  @ & . & MathTypeSymbol! nww 0w!fI-2 ySymbol! δww 0w!fI-OlePres000lEquation Native _1225094636F@R@ROle 2  Dy2 =y Times New Romanww 0w!fI- 2  felletre 2 kke 2 ]teljes2 =aeTimes New Romanww 0w!fI-2  Ae2 XAe Times New Romanww 0w!fI-2 D _e2 Y_e2 _e 2 *minj & "SystemI!fI !-NANI×0 A min =A a_teljes_kk_felletre " FMicrosoft Egyenlet 3.0 DS Equation Equation.39qCompObjfObjInfoOlePres000Equation Native 8  !"#$%&'()*+,-./0234569<=>?@ABCDEFGHIJKLMNOPRSTUVY\]`cdgjknqrstuvwxyz{|}~uE Z .  & & MathTypeSymbol# ww 0wm f-2 Jy2  ySymbolc! ww 0wm f-2 =y2  Dy2 =y Symbol# ww 0wm f-2 y2 Dy2 Iy2 NDy Times New Romanww 0wm f- 2 ` felletre 2 `teljes2 `ae 2 /h felletre 2 / teljes2 /yae2 uye2 xeTimes New Romanww 0wm f-2 dA2  AA2 XAA Times New Romanww 0wm f-2 `_A2 `~_A2 / _A2 / _A2 0A2 ;A2 /0ATimes New Romanww 0wm f- 2 limj & "Systemm f !-NANI A  ='lim x!0;y!0 A a_teljes_felletre " =dA a_teljes_felletre +" FMicrosoft Egyenlet 3.0 DS Equation Equation.39q0Y y S =M A(x) R=M i(x)(A) " R _1225101538F@R@ROle  CompObj fObjInfo       !"#$%&'()*.-/2013745689;:<=>A?EXBCDFLGHIJKMNORPQSWTUVYZn[^\]_a`bcdgefhkijlmospqrtxuvwzy|{}~W/vz뭨X2Z;vE+B6ls w WǮ7cl>%CqN׏뇺[~~D;z0A>Ї;QQj&9/Hc>楲SW+NV{ۯjj; JA#ǝe 4c7\ LP_!|6DDd 8b  c $A? ?3"`?2Q@?7!VtJbW33 `!Q@?7!VtJbW3 p/~ nxڝkPd%&nl%U%.z=Bٚhv [E)'ij"=A$B 3&K{Ygd/A@yT(}Rd尴0BB8 CfGC§GqylXG `kv- EL&k3ed"^JVXgK_ѐf"|3<!}7eIߚ%}  7noQ13}iOy-Rwh,ք=_`6ߘQVZ 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"&! & MathType Times New Romanww 0wf-2 q!xy2 yy2 `PAy2 `Ay2 ` Ay2 `AyTimes New Romanww 0wf-2  Jy2 Jy2 dA2 9yA2 dA2 xA2 ;dA2 M yA2 u xA2 dA2 IrA2 LJASymbolh! oww 0wf-2 o+A2 }=A2 +A2 3=A2  +A2 =A2 =ASymbol[ &ww 0wf-2 J:A2 JA2 J A2 JnA Times New Romanww 0wf-2 `)A2 `(A2 2A2 `])A2 `^(A2 f2A2 ` )A2 `(A2 2A2 8 2A2 `)A2 `(A2 2ATimes New Romanww 0wf-2 )A2  (A MT Extra! qww 0wf-2 oA & "Systemf !-NANIP J " =r 2 dA (A) +" =(x 2 +y 2 )dA (A) +" =x 2 dA (A) +" +y 2 dA (A) +" =J y +J x FMicrosoft Egyenlet 3.0 DS EqCompObjfObjInfoOlePres000Equation Native Vuation Equation.39q|!V + .  `& c & MathTypeSymbol# Cww 0w'f%-2 y2 y2  y2 y2 y2 SySymbol ww 0w'f%-2 k=y2 +y2  =y2 +y2 :=y2 J=y2 &Dy2 +y2  =y2 k Dy2 =y Symbol# Dww 0w'f%-2 _y2 aDy2 y2 Dy2 y2 Dy2 )y2 .Dy Times New Romanww 0w'f%-2 3)y2 3(y2 2y2 3)y2 3(y2 2y2 36 )y2 37 (y2 C 2y2 3h)y2 3i(y2 2y2 2y2 # )y2 # (y2 2y2 2y2 E0y2 ;y2 0y2 #x )y2 #y(y2  2y2 0y2 ;y2 0yTimes New Romanww 0w'f%-2 )y2 (y2 )y2 (y 2 8lime 2 lime Times New Romanww 0w'f%-2 3Ai2 32Ai2 3 Ai2 3Ai2 #{Ai2 yi2 Jxi2 #Ai2 Uyi2 xiTimes New Romanww 0w'f%-2 dA2 rA2 pdA2 yA2  dA2 z xA2  dA2 yA2 0xA2 AA2 -yA2 IxA2 T AA2  rA2 LJA MT Extra ww 0w'f%-2 oA & "System%'f% !-NANI:; J " ='lim x!0;y!0 r 2 A (A) " ='lim x!0;y!0 (x 2 +y 2 )A (A) " ==(x 2 +y 2 )dA (A) +" =x 2 dA (A) +" +y 2 dA (A) +" =r 2 dA (A) +"_1225051118FP2[RP2[ROle CompObjfObjInfo FMicrosoft Egyenlet 3.0 DS Equation Equation.39q%E  .  &` & MathTypeSymbol ڴww 0wf-2 Jy2  ySymbol wwOlePres000FEquation Native `_1225051120FP2[RP2[ROle  0wf-2 A=y2 Dy2 =y Symbol ۴ww 0wf-2 y2 Dy2 >y2 GDy Times New Romanww 0wf- 2 `I felletre 2 `teljes2 `pae 2 /= felletre 2 / teljes2 /dae2 dye2 xe2 ,yeTimes New Romanww 0wf-2 dA2 pxA2  AA2  xA2 LJA Times New Romanww 0wf-2 `_A2 `_A2 32A2 / _A2 /_A2  2A2 0A2 ;A2 !0ATimes New Romanww 0wf- 2 limj & "Systemf !-NANID`6 J y ='lim x!0;y!0 x 2 A a_teljes_felletre " =x 2 dA a_teljes_felletre +"CompObjfObjInfoOlePres000FEquation Native ` FMicrosoft Egyenlet 3.0 DS Equation Equation.39qIE  .  & & MathTypeSymbole! ww 0w'!f-2 Jy2  ySymbol*! ڴww 0w'!f-2 K=y2 )Dy2  =y Symbole! ww 0w'!f-2 y2 Dy2 0y2 9Dy Times New Romanww 0w'!f- 2 `S felletre 2 `teljes2 `zae 2 // felletre 2 /v teljes2 /Vae2 Vye2 xe2 "xeTimes New Romanww 0w'!f-2 dA2 yA2 AA2  yA2 LJA Times New Romanww 0w'!f-2 `_A2 ` _A2 U2A2 /r _A2 /_A2  2A2 0A2 ;A2 0ATimes New Romanww 0w'!f- 2 limj & "System'!f !-NANID` J x ='lim x!0;y!0 y 2 A a_teljes_felletre " =y 2 dA a_teljes_felletre +"_1225051122FP2[RP2[ROle CompObjfObjInfo      #$%&'()*+,-/256789:;<=>?@ABCDEFGHIKLMPSTUVWXYZ[\]^_`abcdfgjmnopqrstuvwxyz{|}~ FMicrosoft Egyenlet 3.0 DS Equation Equation.39qE k .   & & MathTypeSymbol[ cww 0w!f-2 Jy2 o ySymbolx! /wwOlePres000Equation Native P_1225051649JFEREROle  0w!f-2 =y2 Dy2 =y Symbol[ dww 0w!f-2 My2 RDy2 y2 Dy Times New Romanww 0w!f- 2 ` felletre 2 `teljes2 `ae 2 / felletre 2 / teljes2 /ae2 ye2 Exe2 @xyTimes New Romanww 0w!f- 2 xydA2 Ay2 O xy2 .Cy Times New Romanww 0w!f-2 ` _y2 `_y2 / _y2 /m _y2 00y2  ;y2 0yTimes New Romanww 0w!f- 2 +limA & "System!f !-NANI4 C xy ='lim x!0;y!0 xyA a_teljes_felletre " =xydA a_teljes_felletre +" FMicrosoft Egyenlet 3.0 DS EqCompObjfObjInfo!OlePres000"Equation Native .duation Equation.39q! ] .  `&  & MathTypeSymbol+ ww 0wf-2 J<ySymbol! ww 0wf-2  =yTimes New Romanww 0wf-2 dA2 ;yA2 LJA Times New Romanww 0wf-2 "xA Times New Romanww 0wf-2 2A & "Systemf !-NANIHh J x =y 2 dA  +"_1225051650FEREROle 0CompObj1fObjInfo3 FMicrosoft Egyenlet 3.0 DS Equation Equation.39qq  .   & & MathTypeSymbolV Dww 0w f-2 ?(yOlePres0004DEquation Native J_1225051651FEREROle NSymbol Dww 0w f-2 )ySymbolV Dww 0w f-2  (ySymbol Dww 0w f-2 )yTimes New Romanww 0w f-2 dA2  cA2  yA2 dA2 yA2 LJA Times New Romanww 0w f-2 LxA2 "xA Times New Romanww 0w f-2 _2A2 XP2A2 'ATimes New Romanww 0w f-2 'ASymbolV ww 0w f-2  A2 kASymbol ww 0w f-2  +A2 =A2 9=A & "System f !-NANIóX8 J x' =y'() 2 dA  +" =y+c x ()  +"  2 dA FMicrosoft Egyenlet 3.0 DS EqCompObjOfObjInfoQOlePres000REquation Native euation Equation.39q9R ) .  &` & MathType[Symbol! Dww 0wfG-2 B(y[Symbol Dww 0wfG-2 ~ )yTimes New Romanww 0wfG-2  dA2  cA2  yA2 @cA2 yA2 LJA Times New Romanww 0wfG-2 X xA2 xA2 "xASymbol! ww 0wfG-2 JkASymbol ww 0wfG-2  +A2 f+A2 9=A Times New Romanww 0wfG-2 2A2 2A2 'ATimes New Romanww 0wfG-2 2A & "SystemGfG !-NANIÞ J x' =y 2 +2c x y+c x  2 ()  +" dA_1225051652 FEREROle hCompObj  ifObjInfok FMicrosoft Egyenlet 3.0 DS Equation Equation.39qd  .   & & MathTypeSymbolx! Dww 0wf-2 A(yOlePres000  l4Equation Native _12251365888FEREROle  Symbol Dww 0wf-2 <)ySymbolx! Dww 0wf-2 M (ySymbol Dww 0wf-2  )y[Symbolx! Dww 0wf-2 (y[Symbol Dww 0wf-2 )yTimes New Romanww 0wf-2 3dA2 cA2  dA2  yA2  cA2 ydA2 yA2 LJA Times New Romanww 0wf-2 xA2 < xA2 "xASymbolx! ww 0wf-2 JA2 Jy A2 JkASymbol ٴww 0wf-2 +A2 Y+A2 9=A Times New Romanww 0wf-2 U2A2 2A2 'ATimes New Romanww 0wf-2  2A & "Systemf !-NANI J x' =y 2 ()  +" dA+2c x y()  +" dA+c x  2 ()  +" dA FMicrosoft Egyenlet 3.0 DS Equation Equation.39qB  .  &CompObjfObjInfoOlePres000Equation Native ` & MathTypeSymbol eLww 0wf\-2 9(ySymbolb 5Lww 0wf\-2 ,)ySymbol fLww 0wf\-2 V (ySymbolb 6Lww 0wf\-2  )ySymbol gww 0wf\-2 Jy2 J y2 JkySymbolb 7ww 0wf\-2 +y2 U+y2 5=yTimes New Romanww 0wf\-2 dA2 cA2 dA2  yA2 ; cA2 idA2 yA2 LJA Times New Romanww 0wf\-2 xA2  xA2 xA Times New Romanww 0wf\-2 >2A2 2A2 'ATimes New Romanww 0wf\-2 { 2A & "System\f\ !-NANI[ J x' =y 2 ()  +" dA+2c x y()  +" dA+c x  2 dA  +" FMicrosoft Egyenlet 3.0 DS Equation Equation.39qKZ  .   & 3 & MathType`_1225051654FERHROle CompObjfObjInfoOlePres000Equation Native _1225051655 FHRHROle Times New Romanww 0wO fz-2  Ay2  cy2 0Sy2 cy2 wJy2 LJy Times New Romanww 0wO fz-2  xy2  xy2 xy2 Mxy2 "xy Times New Romanww 0wO fz-2 & 2y2 'yTimes New Romanww 0wO fz-2 72ySymbol Ҵww 0wO fz-2  +y2 +y2 9=y & "SystemzO fz !-NANIÉ8J J x' =J x +2c x S x +c x  2 ACompObjfObjInfoOlePres000Equation Native y FMicrosoft Egyenlet 3.0 DS Equation Equation.39q  Y .   &3 & MathType`Times New Romanww 0wN!f-2 Ay2 1cy2 wJy2 LJy Times New Romanww 0wN!f-2 xy2 Mxy2 "xy Times New Romanww 0wN!f-2 g2y2 'ySymbol@ 7ww 0wN!f-2 +y2 9=y & "SystemN!f !-NANI]H J x' =J x +c x  2 A FMicrosoft Egyenlet 3.0 DS Equation Equation.39q! ] .  `&  & MathType_1225051750"FHRHROle CompObj!$fObjInfoOlePres000#%Equation Native d_1225051751n(FHRHROle Symbol; ww 0wfQ-2 JJySymbolA ww 0wfQ-2 =yTimes New Romanww 0wfQ-2 }dA2 7xA2 LJA Times New Romanww 0wfQ-2 ,yA Times New Romanww 0wfQ-2 2A & "SystemQfQ !-NANIHh J y =x 2 dA  +" FMicrosoft Egyenlet 3.0 DS Equation Equation.39qnq  CompObj'*fObjInfoOlePres000)+DEquation Native .   &` & MathTypeSymbol Dww 0wL f-2 M(ySymbolm Dww 0wL f-2 )ySymbol Dww 0wL f-2  (ySymbolm Dww 0wL f-2 )yTimes New Romanww 0wL f-2 dA2 e cA2 a xA2 dA2 xA2 LJA Times New Romanww 0wL f-2 &yA2 ,yA Times New Romanww 0wL f-2 02A2 XF2A2 'ATimes New Romanww 0wL f-2 'ASymbol ww 0wL f-2  A2 yASymbolm ww 0wL f-2 Q +A2 =A2 G=A & "SystemL f !-NANIóXf J y' =x'() 2 dA  +" =x+c y ()  +"                   ! " # $ % & ' ( ) * + , - . / 0 1 2 3 4 5 6 7 9 : ; < ? B C D E F G H I J K L M N O P Q R S T U V X Y Z ] ` a b c d e f g h i j k l m o p s v w x y z { | } ~  2 dA FMicrosoft Egyenlet 3.0 DS Equation Equation.39q9R ) .  &` & MathType[_1225051752.FHRHROle  CompObj-0 fObjInfo OlePres000/1 Equation Native  _12251363004FHRHROle  Symbol Dww 0wA!f%-2 P(y[Symbol Dww 0wA!f%-2  )yTimes New Romanww 0wA!f%-2  dA2  cA2  yA2 6cA2 xA2 LJA Times New Romanww 0wA!f%-2 f yA2 yA2 ,yASymbol ww 0wA!f%-2 JyASymbol ww 0wA!f%-2  +A2 \+A2 G=A Times New Romanww 0wA!f%-2 2A2 2A2 'ATimes New Romanww 0wA!f%-2 v2A & "System%A!f% !-NANIÞ8 J y' =x 2 +2c y y+c y  2 ()  +" dA FMicrosoft Egyenlet 3.0 DS Equation Equation.39qd  CompObj36 fObjInfo OlePres00057 4Equation Native 8 .   & & MathTypeSymbol\# Lww 0wK#f-2 F(ySymbolX" Lww 0wK#f-2 /)ySymbol\# Lww 0wK#f-2 I (ySymbolX" Lww 0wK#f-2  )y[Symbol\# Lww 0wK#f-2 (y[SymbolX" Lww 0wK#f-2  )yTimes New Romanww 0wK#f-2 CdA2 cA2  dA2  yA2 q cA2 ldA2 xA2 LJA Times New Romanww 0wK#f-2 yA2 5 yA2 /yASymbol\# Ѽww 0wK#f-2 JA2 Jz A2 JwASymbolX" ww 0wK#f-2 +A2 S+A2 I=A Times New Romanww 0wK#f-2 b2A2 2A2 'ATimes New Romanww 0wK#f-2  2A & "SystemK#f !-NANIP  J y' =x 2 ()  +" dA+2c y y()  +" dA+c y  2 ()  +" dA FMicrosoft Egyenlet 3.0 DS Equation Equation.39q_1225136498:FHRHROle = CompObj9<> fObjInfo@ 2  .  &` & MathTypeSymbol Lww 0wf-2 G(ySymbol7" *Lww 0wf-2 ")ySymbol Lww 0wf-2 k (yOlePres000;=A tEquation Native W _1225051755,t@FHRHROle [ Symbol7" +Lww 0wf-2  )ySymbol ww 0wf-2 Jy2 J y2 JyySymbol7" ,ww 0wf-2 +y2 K+y2 C=yTimes New Romanww 0wf-2 dA2  cA2 dA2  xA2 1 cy2 _dA2 xA2 LJA Times New Romanww 0wf-2 yA2 (yA Times New Romanww 0wf-2 I2A2 2A2 'ATimes New Romanww 0wf-2 q 2A & "Systemf !-NANIxZ J y' =x 2 ()  +" dA+2cyx()  +" dA+c y  2 dA  +" FMicrosoft Egyenlet 3.0 DS Equation Equation.39qZ  CompObj?B\ fObjInfo^ OlePres000AC_ Equation Native n .   & S & MathTypepTimes New Romanww 0wf-2  Ay2 ( cy2 ZSy2 cy2 Jy2 LJy Times New Romanww 0wf-2  yy2 @ yy2 yy2 eyy2 ,yy Times New Romanww 0wf-2 l 2y2 'yTimes New Romanww 0wf-2 S2ySymbol Tww 0wf-2  +y2 9+y2 G=y & "Systemf !-NANIÉ J y' =J y +2c y S y +c y  2 A FMicrosoft Egyenlet 3.0 DS Equation Equation.39qU  Y .  ` & S & MathTypep_1225051756FFHRHROle q CompObjEHr fObjInfot OlePres000GIu Equation Native  y_1225051648LFHRHROle   Times New Romanww 0wf-2 2Ay2 Mcy2 Jy2 LJy Times New Romanww 0wf-2 yy2 eyy2 ,yy Times New Romanww 0wf-2 2y2 'ySymbol #ww 0wf-2 9+y2 G=y & "Systemf !-NANI](X J y' =J y +c y  2 A FMicrosoft Egyenlet 3.0 DS Equation Equation.39q   CompObjKN fObjInfo OlePres000MO Equation Native  {.  & & MathTypeSymbol 0Dww 0w f'-2 ?(ySymbol Dww 0w f'-2 )ySymbol 1ww 0w f'-2 JkySymbol ww 0w f'-2 9=yTimes New Romanww 0w f'-2 dA2 yA2 LJA Times New Romanww 0w f'-2 "xA Times New Romanww 0w f'-2 P2A2 'ATimes New Romanww 0w f'-2 'A & "System' f' !-NANI_8 J x' =y'() 2 dA  +" FMicrosoft Egyenlet 3.0 DS Equation Equation.39q   .  &_1225051855>bRFHRJROle  CompObjQT fObjInfo OlePres000SU TEquation Native  _1225051854XFJRJROle   & MathTypeSymbolW Dww 0wf-2 #(ySymbol pDww 0wf-2 )ySymbolW Dww 0wf-2 ] (ySymbol qDww 0wf-2 @)ySymbolW Dww 0wf-2 (ySymbol rDww 0wf-2 )yTimes New Romanww 0wf-2 dA2 <cA2 2yA2 cA2  xA2 ]dA2 yA2 xA2 .CA Times New Romanww 0wf-2 xA2 yA2 5yA2 @xASymbolW ww 0wf-2 J A2 JOASymbol tww 0wf-2 (+A2  +A2 U =A2 =ATimes New Romanww 0wf-2 'A2 a'A Times New Romanww 0wf-2 5{'A2 'A & "Systemf !-NANI C x'  y' =x'y'()dA  +" =x+c y ()y+c x ()  +" dA FMicrosoft Egyenlet 3.0 DS Equation Equation.39qCompObjWZ fObjInfo OlePres000Y[ Equation Native  ^T * .  & & MathTypeSymbol ww 0wf-2 JySymbol ww 0wf-2 =yTimes New Romanww 0wf- 2 xydA2 .Cy Times New Romanww 0wf-2 @xy & "Systemf !-NANIB C xy =xydA  +" FMicrosoft Egyenlet 3.0 DS Equation Equation.39q_1225051856^FJRJROle  CompObj]` fObjInfo Z - .  &` & MathTypeSymbol  5Dww 0wf-2 (ySymbol QDww 0wf-2 )yTimes New Romanww 0wf-2 dA2 *cAOlePres000_a Equation Native  _1225051857\hdFJRJROle  2 cA2  xA2  cA2  yA2 EcA2 xy2 .Cy Times New Romanww 0wf-2 yy2 xy2 k xy2  yy2 yy2 @xySymbol  7ww 0wf-2 JCySymbol Sww 0wf-2  +y2  +y2 1+y2 =y Times New Romanww 0wf-2 o'y2 'y & "Systemf !-NANIö C x'y' =xy+c y y+c x x+c x c y ()  +" dA FMicrosoft Egyenlet 3.0 DS Equation Equation.39q  e .  &@ & MathTypeSymbol Dww 0wfe-2 (yCompObjcf fObjInfo OlePres000eg Equation Native  G                      ! 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A B C F I J K L M N O P Q R S T U V W X Y [ ^ a b c d e f g h i j k l n o r u v w x y z { | } ~  SymbolM Dww 0wfe-2 )ySymbol Dww 0wfe-2 1 (ySymbolM Dww 0wfe-2  )ySymbol Dww 0wfe-2 (ySymbolM Dww 0wfe-2 H)ySymbol Dww 0wfe-2 j(ySymbolM Dww 0wfe-2 ^)yTimes New Romanww 0wfe-2 dA2 cA2 cA2 dA2 xA2 CcA2  dA2  yA2  cA2 [dA2 xy2 .Cy Times New Romanww 0wfe-2 yy2 xy2 xy2 T yy2 yy2 @xySymbol ww 0wfe-2 Jy2 Jy2 J[ y2 JCySymbolM ww 0wfe-2 t+y2 +y2 ; +y2 =y Times New Romanww 0wfe-2 o'y2 'y & "Systemefe !-NANI+X C x'y' =xy()  +" dA+c y y()  +" dA+c x x()  +" dA+c x c y ()  +" dA_1225051858jFJRJROle  CompObjil fObjInfo  FMicrosoft Egyenlet 3.0 DS Equation Equation.39q  U .  @& & MathTypeSymbol fDww 0wf-2 (ySymbolF 7Dww 0wf-OlePres000km Equation Native ' _1225051859PpFJRJROle , 2 )yTimes New Romanww 0wf-2 hdA2 cA2 )dA2 xA2 IcA2 U dA2  yA2 O cA2 [dA2 xy2 .Cy Times New Romanww 0wf-2 xy2 xy2  yy2 yy2 @xySymbol hww 0wf-2 Jy2 Jy2 J y2 JCySymbolF 9ww 0wf-2  +y2 5+y2 ; +y2 =y Times New Romanww 0wf-2 S2y2 o'y2 'y & "Systemf !-NANI C x'y' =xy()  +" dA+c y y  +" dA+c x x  +" dA+c x  2   +" dA FMicrosoft Egyenlet 3.0 DS Equation Equation.39qCompObjor- fObjInfo/ OlePres000qs0 Equation Native @ \  .  `& & & MathTypeTimes New Romanww 0wf-2 3Ay2 cy2 cy2  Sy2  cy2 Sy2 cy2 =Cy2 .Cy Times New Romanww 0wf-2 yy2 ^xy2  yy2 W xy2  xy2 Zyy2 Oxy2 yy2 @xySymbolC ww 0wf-2 +y2  +y2 +y2 =y Times New Romanww 0wf-2 {'y2 'y & "Systemf !-NANI C x'  y' =C xy +c y S x +c x S y +c x c y A FMicrosoft Egyenlet 3.0 DS Equation Equation.39q_1225051853DVvFJRJROle D CompObjuxE fObjInfoG OlePres000wyH DEquation Native Z }_1225051860|FJRJROle \ L   .  @ &  & MathTypeSymbol.! (Dww 0w f-2 (ySymbol@ Dww 0w f-2 )ySymbol.! )ww 0w f-2 JCySymbol@ ww 0w f-2 =yTimes New Romanww 0w f-2 QdA2 yA2 xA2 .CA Times New Romanww 0w f-2 yA2 @xATimes New Romanww 0w f-2 'A2 U'A Times New Romanww 0w f-2 o'A2 'A & "System f !-NANIaZ C x'y' =x'y'()dA  +" FMicrosoft Egyenlet 3.0 DS Equation Equation.39qCompObj{~] fObjInfo_ OlePres000}` $Equation Native m g  q .  `@ &  & MathTypepTimes New Romanww 0wf-2  Ay2 cy2 cy2 1Cy2 .Cy Times New Romanww 0wf-2 { yy2 Dxy2 Cxy2 yy2 @xySymboli ^ww 0wf-2 y+y2 =y Times New Romanww 0wf-2 o'y2 'y & "Systemf !-NANIm@ C x'y' =C xy +c x c y A_1225052101zFJRJROle p CompObjq fObjInfos  FMicrosoft Egyenlet 3.0 DS Equation Equation.39q.  .  &` & MathTypeTimes New Romanww 0w1f-2 dyOlePres000t pEquation Native  E_1225052102FJRJROle   2 dx2 yx2  dA2 WyA2 LJA Times New Romanww 0w1f-2 ( bA2  bA2 (aA2 zaA 2  felleten 2 Yteljes2 9ae2 @"xeSymbol* ww 0w1f-2 j e2 je2 jXe Symbol! ww 0w1f-2 (. +e2 3 -e2 (+e2 -eSymbol* ww 0w1f-2 /[e2 [e2 [e2 /Ne2 Ne2 Ne2  =e2  =e Times New Romanww 0w1f-2 (2e2 (F/e2 2e2 A/e2 (o2e2 (/e2 j2e2  /e2 4^2e2 U_e2 _e2 4 2e & "System1f !-NANI)1 J x =y 2a_teljes_felleten +" dA=y 2 dx "a/2+a/2 +" [] "b/2+b/2 +" dy FMicrosoft Egyenlet 3.0 DS Equation Equation.39qI*  .   & & MathTypeTimes New Romanww 0w!fW-2 hdyCompObj fObjInfo OlePres000 lEquation Native  Q2 yy2  dy2  dx2 yx2 LJxTimes New Romanww 0w!fW-2 Xxx Times New Romanww 0w!fW-2 gax2 Aax2 (bx2 bx2 (bx2 bx2 (ax2 ax2 @"xx Times New Romanww 0w!fW-2 g2x2 ga/x2 A2x2 A_/x2 (2x2 (#/x2 ~2x2 /x2 4w2x2 (2x2 (Q/x2 2x2 L/x2 ( 2x2 (/x2  2x2 /x2 42x Symbol 0ww 0w!fW-2 gE+x2 AG-x2 ( +x2 -x2 (9+x2 >-x2 (+x2 -xSymbol ww 0w!fW-2 jx2 jx2 j/xSymbol 1ww 0w!fW-2  =x2 / x2  x2  x2 /Yx2 Yx2 Yx2  =x & "SystemW!fW !-NANI5 J x =y 2 dx "a/2+a/2 +" [] "b/2+b/2 +" dy=y 2"b/2+b/2 +" + "a/2+a/2 x dy FMicrosoft Egyenlet 3.0 DS Equation Equation.39q_1225052103FJRpLROle  CompObj fObjInfo OlePres000 |Equation Native  _1225052105FpLRpLROle  <:  .   &c & MathTypeSymbol ~ww 0wS f-2 J y2 Jy Symbol ʴww 0wS f-2 k +y2 `p -y2 Gs+y2 !x-y2 9+y2 `>-ySymbol ww 0wS f-2 j =y2  =y Times New Romanww 0wS f-2  2y2  /y2 ` 2y2 `~ /y2 2y2 G2y2 G/y2 !2y2 !/y2 2y2 Q/y2 `2y2 `L/y2 2y Times New Romanww 0wS f-2  by2 ` by2 Gay2 !ay2 by2 `by2 "xyTimes New Romanww 0wS f-2 Zdy2 yy2  ay2 dy2 yy2 LJyTimes New Romanww 0wS f-2 8xy & "SystemS f !-NANIY J x =y 2"b/2+b/2 +" + "a/2+a/2 x dy=ay 2 dy "b/2+b/2 +" FMicrosoft Egyenlet 3.0 DS Equation Equation.39qz k CompObj fObjInfo OlePres000 Equation Native  b.   & & MathType-@<@Times New Romanww 0wf-2 12 Times New Romanww 0wf-2 32Times New Romanww 0wf-2 Vab2 LJb Times New Romanww 0wf-2 "xbSymbolB Qww 0wf-2  =b & "Systemf !-NANIF` J x =ab 3 12 FMicrosoft Egyenlet 3.0 DS Eq_1225052104FpLRpLROle  CompObj fObjInfo uation Equation.39q%J  .  &` & MathType-  USymbol Dww 0wf-2 O [yUSymbol kDww 0wf-2 O OlePres000 Equation Native  ^_1225052199&FpLRpLROle                       # & ' ( ) * + , - . / 0 1 2 3 4 5 6 7 9 : ; > A B C D E F G H I J K L M N O P Q S T U X [ \ ] ^ _ ` a b c d e f h k n o p q r s t u v w x y z { | } ~  ]ySymbol ww 0wf-2 uy2 y2 ky2 y2 uy2 y2 ky2 y2  -y2 h-y2 =y2  =ySymbol lww 0wf-2 U;=y2 jy Symbol ww 0wf-2 [ +y2 ` -y2 ( +y2  -yTimes New Romanww 0wf-2 8y2 v(y2 8y2 3y2 S 3y2  3y Times New Romanww 0wf-2 B3y2 Bx3y2 2y2 s /y2  2y2 n /y2 (}2y2 (/y2 {2y2 /y2 4t2yTimes New Romanww 0wf-2 (by2 by2 ay2  ay2 dy2 yy2 6ay2 LJyTimes New Romanww 0wf-2 U yy Times New Romanww 0wf-2 by2  by2 (by2 by2 @"xy & "Systemf !-NANIB U1 J x =ay 2 dy "b/2+b/2 +" =a3+ "b/2+b/2 y3 []= a3b 3 8"("b 3 8()CompObj fObjInfo OlePres000 Equation Native  x FMicrosoft Egyenlet 3.0 DS Equation Equation.39q  Q .   &3 & MathType` Times New Romanww 0wsf^-2 u2y2 'y Times New Romanww 0wsf^-2 xy2 Mxy2 "xyTimes New Romanww 0wsf^-2 UAc2 wJc2 LJcSymbol ww 0wsf^-2 +c2 9=c & "System^sf^ !-NANI\ J x' =J x +Ac x  2 FMicrosoft Egyenlet 3.0 DS Equation Equation.39qb 1 .  &E & MathType_1225052197FpLRpLROle ! 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" # $ % & ' ( ) * + , . / 0 1 2 3 4 5 8 ; < = > ? @ A B C D E F G H I J K L M O P Q T W X Y Z [ \ ] ^ _ ` a b c d e g h k n o p q r s t u v w x y z { | ~  y,i ()  " FMicrosoft Egyenlet 3.0 DS Equation Equation.39q7   .   & & MathTypeP_1225061111 F`QR`QROle  CompObj fObjInfo OlePres000 Equation Native - _1225061112F`QR`QROle 6 Symbol Dww 0w f-2 ;[ySymboln Dww 0w f-2 ]ySymbol Dww 0w f-2  [ySymboln Dww 0w f-2 1]y-< Times New Romanww 0w f-2  Ry2 G Ry2 GwRy2 Ry2 (RyTimes New Romanww 0w f-2 ry2 ddr2  rr2 dr2 rr2 dr2 dr2 urr2  dr2 4rd2 rd2 LJd Times New Romanww 0w f-2 0d2 a4d2 0d2 S 3d2 0d2 SM3d2 f0d2 2d2 f0d2 +3d2 f30d2 2d2 f0d2 m2dTimes New Romanww 0w f-2 + "4d2 R2d2  2d2  2dSymbol ww 0w f-2 hTd2 Td2 Td2 hd2 d2 d2 &=d2 =d2 d2 :=d2 =d2 d2 kd2 d2 d2 kd2 d2  =d2 z d2 kz d2 z d2 d2 kd2 d2 ,d2 =dSymboln ww 0w f-2  d2 ld2 P d2 Pd2 Pd2 PdSymbol ww 0w f-2 pd2  pd2 pd2 fd2  fd Symboln ww 0w f-2 :pd2 pd MT Extra ww 0w f-2 &od & "System f !-NANI J " =r 2 rd 02 +" [] 0R +" dr=r 3 d 02 +" [] 0R +" dr==r 3 2[] 0R +" dr=2r 3 [] 0R +" dr=2r 4 4[] 0R FMicrosoft Egyenlet 3.0 DS EqCompObj7 fObjInfo9 OlePres000: Equation Native N uation Equation.39q O .   & & MathType-@@@ @@@sTimes New Romanww 0wf'-2 4y2  4y2 2y Times New Romanww 0wf'-2 4y2 4y2 4yTimes New Romanww 0wf'-2 Ry2  Ry2  Jy2 =Jy2 Ry2 LJy Times New Romanww 0wf'-2  yy2 xySymbolA Vww 0wf'-2 py2  py2 pySymbol ww 0wf'-2 +y2  =y2 +y2 =y2 =y MT Extra Www 0wf'-2 oy & "System'f' !-NANIü J " =R 4 2=J x +J y =R 4 4+R 4 4 FMicrosoft Egyenlet 3.0 DS Equation Equation.39qK  .    &_1225135686iF`QR`QROle R CompObj S fObjInfoU OlePres000!V Equation Native f _1225061247($F`QR`QROle i   & MathType-@# @ Times New Romanww 0w"f-2  8y Times New Romanww 0w"f-2  4y2 'yTimes New Romanww 0w"f-2  Ry2 Jy2 LJy Times New Romanww 0w"f- 2 [flkr2 x 2 flkr2 -ySymbol ww 0w"f-2 % pSymbolW ww 0w"f-2  =2 p= & "System"f !-NANIà8 J y  flkr =J x'  flkr =R 4 8 FMicrosoft Egyenlet 3.0 DS Equation Equation.39qK  .    &  & MathTypeCompObj#&j fObjInfol OlePres000%'m Equation Native } -@# @ Times New Romanww 0wA f|-2  8y Times New Romanww 0wA f|-2  4y2 'yTimes New Romanww 0wA f|-2  Ry2 Jy2 LJy Times New Romanww 0wA f|- 2 Zflkr2 y 2 flkr2 "xSymbol ww 0wA f|-2 % pSymbol #ww 0wA f|-2  =2 a= & "System|A f| !-NANIà!1 J x  flkr =J y'  flkr =R 4 8_1225061427.4*F`QR`QROle  CompObj), fObjInfo   FMicrosoft Egyenlet 3.0 DS Equation Equation.39qV k .   & & MathType-@@tTimes New RoOlePres000+- Equation Native  P_12250614260F`QR`QROle  manww 0wEf-2 2y Times New Romanww 0wEf-2 2ySymbol" Tww 0wEf-2 XpyTimes New Romanww 0wEf-2 Ry2 XAySymbol" Uww 0wEf-2 =y & "SystemEf !-NANI4( A=R 2 2 FMicrosoft Egyenlet 3.0 DS Equation Equation.39qL  & CompObj/2 fObjInfo OlePres00013 Equation Native  E.   `& ) & MathType-ZZ l T   SymbolS ww 0wfQ-2 [ySymbol Yww 0wfQ-2 k]y l T Z B Times New Romanww 0wfQ-2 O 3y2 O $3y2 g2y2 /y2 c2y2 /y2 h3y2 v2y2 /y2 t2y2 /y2 3y2  2y2 /y2 Z2y2 Z/y2 'yTimes New Romanww 0wfQ-2 ' t3y2 t2y2 P )y2 1y2 R (y2 f1y2 (y2 \)y2 2y2 /y2 (y2 ' 3y2 2y 2 ysine2 )i2 2i2 2/i2 (i2  3i2  2i 2 hcose2 2o2 j/o2 3o2 2o2 c2o2 /o 2  cose2 3o2 2oTimes New Romanww 0wfQ-2 Ro2 &Ro2 jRo2 b do2 Ro2 Odo2 Ro2 [ Ro2 Ro2 @So Times New Romanww 0wfQ-2 &yoSymbolS ww 0wfQ-2 ( =o2 -o2 D -o2 o2 :=o2 V=o2 ~ =o2 :=o2 k=o2 Go2 uo2 G o2 o2 A=o Symbol \ww 0wfQ-2 +o2 -o2 +o2 -o2 p+o2 Zu-oSymbolS ww 0wfQ-2 o2 D%o Symbol ]ww 0wfQ-2 Ppo2 Lpo2 _po2 ]po2 po2 ZpoSymbolS ww 0wfQ-2 _jo2 " jo2 ~ jo2 jo2  jo & "SystemQfQ !-NANI)H S y' =23RcosRR/2d "/2+/2 +" ==23R 3 /2cosd "/2+/2 +" =23(R 3 /2)sin[] "/2+/2 ==23(R 3 /2)(1"("1)=23R 3 FMicrosoft Egyenlet 3.0 DS Equation Equation.39q_12250614286F`QR`QROle  CompObj58 fObjInfo OlePres00079 Equation Native  _1225061506t<F`QR`QROle  ] g .   & & MathType-@`@;@@ @ @{Symbol< ww 0wG#fF-2 Mpy Symbol ww 0wG#fF-2 R pyTimes New Romanww 0wG#fF-2  3y2  4y2  )y2  3y2 g/y2 q2y2 (y2 'y Times New Romanww 0wG#fF-2 i 2y2  /y2 2y2 Q 3y2 'yTimes New Romanww 0wG#fF-2 wRy2 Ry2 S Ry2 Ay2 Sy2 Lxy Times New Romanww 0wG#fF-2 fyy2 NSySymbol< ww 0wG#fF-2 Y =y2 =y2 .=y & "SystemFG#fF !-NANIô1 x' S =S y' A=(2/3)R 3 R 2/2 =4R3 FMicrosoft Egyenlet 3.0 DS Equation Equation.39q <Z - .  &c & MathTypeCompObj;> fObjInfo OlePres000=? Equation Native A      !"#$%&'()*+,-./123458;<=>?@ABCDEFGHIJKLMNPQRUXYZ[\]^_`abcdefghijklmnopqrstuvxyz{|}-``SymbolK ww 0wf-2  [ySymbol ww 0wf-2 ]y`g`kTimes New Romanww 0wf-2 2y2 2y2 1y2 ?)y2 (y Times New Romanww 0wf-2 "2y2 ;0y2 E2y2 ` 0y2 d1y2 `Z0ySymbolK ww 0wf-2 +y2 5=y2 +y2 =y2  =y2  y2 =y Symbol ww 0wf-2 "+y2 +y2  +ySymbolK !ww 0wf-2 J y2 JDyTimes New Romanww 0wf-2 ny2 ay2 xxy2 ny2 dx2  xx2 dx2 xx2 5yx2 1xx2 @Sx Times New Romanww 0wf-2 "nx2 ?ax2 ;nx2  ax2 s nx2 Yax2 &yx & "Systemf !-NANI%J S y =xy(x)dx 0a +" =x n+1 dx 0a +" =1n+2x n+2 [] 0a =a n+2 n+2 FMicrosoft Egyenlet 3.0 DS Eq_1225061508FRBF`QR`TROle CompObjADfObjInfouation Equation.39q&<  .  @#&#c & MathType-``<SymbolS ww 0w!f-2 r[ySymbol ww 0w!f-2 #OlePres000CEDEquation Native 0w_1225061507HF`TR`TROle 6]y``a```+ `"Times New Romanww 0w!f-2 7"1y2 t1y2 1y2 1y2 ~1y2 )y2 {(y Times New Romanww 0w!f-2 "1y2 y0y2 1y2 `e 0y2 `0ySymbolS ww 0w!f-2 G!+y2 =y2 +y2 y2 =y2 +y2 s=y2 +y2 N =y2 =y2 =y Symbol մww 0w!f-2 "7+y2 !+ySymbolS ww 0w!f-2 JO y2 JyTimes New Romanww 0w!f-2 E ny2  ab2 nb2  ab2 ab2 nb2 ab2 xb2 nb2  dx2 < xx2 Udx2 xx2 yx2 XAx Times New Romanww 0w!f-2 "nx2 "nx2 }ax2 nx2 d ax2  nx2 ax & "System!f !-NANI[ A=y(x)dx 0a +" =x n dx 0a +" =1n+1x n+1 [] 0a =a n+1 n+1=aa n n+1=abn+1 FMicrosoft Egyenlet 3.0 DS EqCompObjGJ7fObjInfo9OlePres000IK:@Equation Native Ouation Equation.39q9  .  &` & MathType-2-$$ v -v R VTimes New Romanww 0w f-2 @ay2 ll ny2 N ny2 yny2 gay2 ny2 ay2 lAy2 RSy2 @Lxy Times New Romanww 0w f-2 ny2 ny2 8yy2 SyTimes New Romanww 0w f-2 l 2y2 N 1y2 y1y2 2y Times New Romanww 0w f-2 1y2 2ySymbol ww 0w f-2 ln +y2 N +y2 @ =y2 y+y2 +y2 @D=y2 @=y SymbolG# www 0w f-2 L+y2 7+y & "System f !-NANIp x S =S y A=a n+2 n+2a n+1 n+1=n+1n+2a FMicrosoft Egyenlet 3.0 DS Equation Equation.39qh+<  _1225061578@^NF`TR`TROle SCompObjMPTfObjInfoVOlePres000OQWEquation Native w_1225061577TF`TR`TROle ~.  `'& 'c & MathType-`f`RSymbol" ww 0w8f-2 [ySymbolE ww 0w8f-2 U]y```[`"`)$`'Times New Romanww 0w8f-2 S&3y2 *!3y2 3y2 3y2 |1y2 )y2 [(y Times New Romanww 0w8f-2 "t%3y2 "I3y2 "3y2 0y2 3y2 `E 0y2  2y2 ``0y2 2ySymbol" ww 0w8f-2 E%+y2 "=y2  +y2  y2 )=y2 +y2 =y2 +y2 4=y2  =y2 =y SymbolE ww 0w8f-2 "s+y2 7+y2 ] +ySymbol" ww 0w8f-2 J/ y2 JJyTimes New Romanww 0w8f-2 C$ny2 %by2 $ay2 ny2  !ay2 uay2 ny2 ay2 xy2 ny2 ldx2  xx2 5dx2 xx2 yx2 7xx2 LJx Times New Romanww 0w8f-2 "!nx2 "nx2 ax2 nx2 D ax2  nx2 _ax2 ,yx & "System8f !-NANIß8 J y =x 2 y(x)dx 0a +" =x n+2 dx 0a +" =1n+3x n+3 [] 0a =a n+3 n+3=a 3 a n n+3=a 3 bn+3 FMicrosoft Egyenlet 3.0 DS EqCompObjSVfObjInfoOlePres000UWEquation Native uation Equation.39q)<N  .  &&%c & MathType-``^Symbol ]ww 0wf-2 [ySymbol8 Uww 0wf-2 ]y`9` `;"`%Times New Romanww 0wf-2 $1y2 I"3y2 1y2 G3y2 1y2 3y2 I1y2  )y2 } (y2 )y2 (y Times New Romanww 0wf-2 "s$3y2 "1y2 "d3y2  0y2 (1y2 3y2 `g0y2 3y2 `R0y2 2ySymbol _ww 0wf-2 $+y2  !=y2 +y2 =y2 +y2 =y2  =y2 y2  =y Symbol8 Www 0wf-2 "[+y2 +ySymbol `ww 0wf-2 JQy2 J<yTimes New Romanww 0wf-2 #ny2 "ab2 nb2 ab2 xb2 nb2 dx2 >xx2 W dx2  xx2 yx2 ;xx2 ;yx2 LJx Times New Romanww 0wf-2 "nx2 ax2 7nx2 fax2 snx2 Qax2 "xx & "Systemf !-NANI~A J x =y 2 (x)y(x)dx 0a +" =x 3n dx 0a +" =13n+1x 3n+1 [] 0a =a 3n+1 3n+1=ab 3 3n+1_1225061579ZF`TR`TROle CompObjY\fObjInfo FMicrosoft Egyenlet 3.0 DS Equation Equation.39q-<   .  `& c & MathTypeSymbolG# Ѵww 0w[#f-2 JyOlePres000[]NEquation Native  _1225061580Xn`F`TR`TROle 2 Jy2 Jy Symbol hww 0w[#f-2 +ySymbolG# Ҵww 0w[#f-2 =y2 =y2 c y2 y2 =y Times New Romanww 0w[#f-2 1ay2 Lny2 2ay2 ay2 @xyTimes New Romanww 0w[#f-2 dx2  xx 2 zxdxe2 yd2 # dx2  xx2  yx2 xx2 yx2 xx2 .Cx Times New Romanww 0w[#f-2 `20x2 =1x2 2x2 `30x2 2x2 `0xTimes New Romanww 0w[#f-2  )x2 I (x2 )x2 k(x & "System[#f !-NANI C xy =xy(x)y(x)dx 0a +" =y 20a +" xdx=x 2n+1 dx 0a +"CompObj_bfObjInfoOlePres000acEquation Native  FMicrosoft Egyenlet 3.0 DS Equation Equation.39q~  .    & & MathType-@@Symbol ww 0wf-2 [ySymbolK ww 0wf-2  ]y@ @g@@Times New Romanww 0wf-2 2y2 2y2 2y2  2y2 2y2 2y2 E1y Times New Romanww 0wf-2 2y2 d2y2 m2y2 2y2 q 0y2 { 2y2 2ySymbol ww 0wf-2 +y2 =y2 +y2 k =y2 +y2 =y SymbolK ww 0wf-2 +y2  +yTimes New Romanww 0wf-2 ny2 by2 ay2 }ny2 ay2 .xy2 ny2 .Cy Times New Romanww 0wf-2 cny2 u ay2 q ny2 @xy & "Systemf !-NANI  C xy =12n+2x 2n+2 [] 0a =a 2n+2 2n+2=a 2 b 2 2n+2_1225124406fF`TR`TROle CompObjegfObjInfoh FMicrosoft Egyenlet 3.0 DS Equation Equation.39qF(L x' S =S y' A FMicrosoft Egyenlet 3.0 DS EqEquation Native b_1225124412kF`TR`TROle CompObjjlfuation Equation.39qF y' S =S x' A FMicrosoft Egyenlet 3.0 DS Equation Equation.39qObjInfomEquation Native b_1225063235pF`TR`TROle CompObjorfObjInfoOlePres000qsEquation Native Y    !"#$%&'()*+,-/014789:;<=>?@ABCDEFGHIJKLMNOPRSTUVWZ]^_`abcdefghijklmnopqrstvwxyz} 4 K .  ` &  & MathTypePSymbol ?ww 0wf-2 ` ay2 `ay2 `"xyTimes New Romanww 0wf- 2 ` sine 2 `coseTimes New Romanww 0wf-2 `2yo2 `xoSymbol Bww 0wf-2 `+o2 `f=o & "Systemf !-NANI=8 =xcos+ysin FMicrosoft Egyenlet 3.0 DS Eq_1225063236LvF`TR`TROle CompObjuxfObjInfo uation Equation.39q4 S .  @ &  & MathTypePSymbol! ww 0w f-2 ` ay2 `@ay2 ` hyTimes New Romanww 0w f- 2 ` cose 2 OlePres000wy Equation Native ]_1225063237|F`TR`TROle `ZsineTimes New Romanww 0w f-2 `yi2 `xiSymbol" ww 0w f-2 `+i2 `-i2 `f=i & "System f !-NANIAp ="xsin+ycos FMicrosoft Egyenlet 3.0 DS Equation Equation.39q'   .  `& @ & MathTypeSymbol ɴww 0w1!fJ-2 ~yCompObj{~fObjInfoOlePres000}\Equation Native .2 "~y2 ~y2 y2 "y2 y2  y2 * y2 "* y2 * y2 y2 "y2 y2 ~-y2 =y2 y2 "y2 y2 @y2 "@y2 @yTimes New Romanww 0w1!fJ-2 yy2 xySymbol ʴww 0w1!fJ-2  ay2 lay2  ay2 ay2 hy2 xyTimes New Romanww 0w1!fJ- 2  cose 2 sine 2  sine 2 cose & "SystemJ1!fJ !-NANIý []=cossin"sincos[]xy[] FMicrosoft Egyenlet 3.0 DS Equation Equation.39q8En 7 .  2&_1225063325zF`TR`TROle 2CompObj3fObjInfo5OlePres0006Equation Native Q_1225063326F`TR`TROle X2 & MathTypeTimes New Romanww 0wWf-2 0dA2 +yA2 !xy2 xy2 /dA2 yA2  xA2 dA2 LJA Times New Romanww 0wWf-2 `AA2 `n AA2 `AASymbolu ww 0wWf-2 JA2 JX A2 JASymbol! ۴ww 0wWf-2 )+A2  -A2 '=A2 +A2  -A2 =A2 =A Times New Romanww 0wWf-2 `Q)A2 `R(A2 .2A2 +2A2 2A2 2A2 ` )A2 ` (A2 2A2 `?)A2 `@(A2 Z2ATimes New Romanww 0wWf-2 0)A 2 ,cose 2 e&cose 2 5#sine 2 sine2 (i2 )i 2 cose 2  sine2 - (iSymbolu ww 0wWf-2 c/ai2 {(ai2 %ai2 -ai2 ai2 eai2 Chi Symbol! ݴww 0wWf-2  xi & "SystemWf !-NANI J  = 2(A) +" dA=("xsin+ycos) 2(A) +" dA=(x 2 sin 2 "xysincos+y 2 cos 2 ) (A) +" dA FMicrosoft Egyenlet 3.0 DS Equation Equation.39q)E  .  %&% & MathTypeTimes New Romanww 0w!fm-2 #dACompObjYfObjInfo[OlePres000\ Equation Native uU2 yA2 +dA2 xy2  dA2 YxA2 LJA Times New Romanww 0w!fm-2 `AA2 `AA2 `|AASymbol ww 0w!fm-2 JA2 J|A2 JfASymbol' vww 0w!fm-2  +A2 -A2  +A2 =A Times New Romanww 0w!fm-2 `?)A2 `@(A2 `#)A2 `$(A2 !2A2 2A2 ` )A2 `(A2 2A2 2ATimes New Romanww 0w!fm-2 m#)A 2 cose2 Q(o2 )o 2 kcose 2 ;sine2 ;(i2  )i 2 sine2 (iSymbol ww 0w!fm-2 M"ai2 ai2 !ai2 k ai Symbol' xww 0w!fm-2  xi & "Systemm!fm !-NANI9xĵ J  =(x 2 sin 2 )dA+("xysincos)dA (A) +" +(y 2 cos 2 ) (A) +" (A) +" dA FMicrosoft Egyenlet 3.0 DS Equation Equation.39q7E^ /      / #!"$%&.'()*+,-04A12365978:>;<=?@BCDEFGHKLMNOPQRSTUVWXYZ[\]^_`abcdefghijklmnopqrstuvwxyz{|}~_1225063473F`wVR`wVROle {CompObj|fObjInfo~OlePres000Equation Native _1225063474F`wVR`wVROle .  2&1 & MathTypeTimes New Romanww 0wf<-2 0dA2 s*yA2  !xy2 =xy2 QdA2 WyA2  xA2 dA2 LJA Times New Romanww 0wf<-2 `AA2 `n AA2 `AASymbolH ww 0wf<-2 JA2 JX A2 JASymbol ! }ww 0wf<-2 5)+A2 +A2 I=A2 +A2 =A2 =A Times New Romanww 0wf<-2 `s)A2 `t(A2 -2A2 <+2A2 2A2 2A2 ` )A2 ` (A2 2A2 `?)A2 `@(A2 Z2ATimes New Romanww 0wf<-2 /)A 2 +sine 2 %sine 2 "cose 2 cose2 (o2 ;)o 2 5sine 2  cose2 - (oSymbolH ww 0wf<-2 .ao2 'ao2 $ao2 ao2 ao2  ao2 [xo Symbol ! ww 0wf<-2 ho & "System<f< !-NANI~ J  = 2(A) +" dA=(xcos+ysin) 2(A) +" dA=(x 2 cos 2 +xycossin+y 2 sin 2 ) (A) +" dA FMicrosoft Egyenlet 3.0 DS Equation Equation.39q(E  .  $&$ & MathTypeCompObjfObjInfoOlePres000Equation Native QTimes New Romanww 0wwfq-2 "dA2 WyA2 dA2  xy2 K dA2 YxA2 LJA Times New Romanww 0wwfq-2 `AA2 `AA2 `AASymbol fww 0wwfq-2 JA2 JA2 JASymbolG# #ww 0wwfq-2 c+A2 + +A2 =A Times New Romanww 0wwfq-2 `?)A2 `@(A2 `{)A2 `|(A2  2A2  2A2 `C)A2 `D(A2 2A2 2ATimes New Romanww 0wwfq-2 ")A 2 sine2 (i2 )i 2 sine 2 cose2 q(o2  )o 2 cose2 (oSymbol hww 0wwfq-2 o!ao2 ao2 ao2  ao SymbolG# %ww 0wwfq-2 ho & "Systemqwfq !-NANI5 J  =(x 2 cos 2 )dA+(xycossin)dA (A) +" +(y 2 sin 2 ) (A) +" (A) +" dA FMicrosoft Egyenlet 3.0 DS Equation Equation.39qa$EL  _1225063327F`wVR`wVROle CompObjfObjInfoOlePres000Equation Native 7_1225063475F`wVR`wVROle .  !&  & MathTypeTimes New Romanww 0w&fu-2 )dA2 yA 2 ]xydA2  dA2 xA2 LJA Times New Romanww 0w&fu-2 `XAA2 `AA2 `AASymbol# bww 0w&fu-2 JBA2 JA2 JpASymbol lww 0w&fu-2 +A2  -A2 =A Times New Romanww 0w&fu-2 `)A2 `(A2 `)A2 `(A2 2A2 2A2 `)A2 `(A2 B 2A2 2ATimes New Romanww 0w&fu- 2 cosA 2 cosA 2  sinA 2 5sinASymbol# dww 0w&fu-2 aai2 ai2 ai2 ai Symbol nww 0w&fu-2  xi & "Systemu&fu !-NANI1 J  =sin 2 x 2 dA"sincosxydA (A) +" +cos 2 y 2(A) +" (A) +" dA FMicrosoft Egyenlet 3.0 DS Equation Equation.39q$EL  CompObjfObjInfoOlePres000Equation Native 7.   !&  & MathTypeTimes New Romanww 0wA f-2 /dA2 yA 2 xydA2  dA2 xA2 LJA Times New Romanww 0wA f-2 `AA2 `AA2 `AASymbol  ww 0wA f-2 JxA2 JA2 JASymbolR ww 0wA f-2 +A2  +A2 =A Times New Romanww 0wA f-2 `)A2 ` (A2 `)A2 `(A2 2A2 2A2 `S)A2 `T(A2 x 2A2 N2ATimes New Romanww 0wA f- 2 sinA 2 IsinA 2  cosA 2 ;cosASymbol  ww 0wA f-2 gao2 /ao2 ao2 ao SymbolR ww 0wA f-2 ho & "SystemA f !-NANI J  =cos 2 x 2 dA+c     "#$%&'()*+,-./0124569<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghijklnopqrstuvwxyz{|ossinxydA (A) +" +sin 2 y 2(A) +" (A) +" dA FMicrosoft Egyenlet 3.0 DS Equation Equation.39q?2  _1225063426F`wVR`wVROle CompObjfObjInfoOlePres000tEquation Native _1225063476F`wVR`wVROle .  &`7 & MathTypepSymbolm ww 0w~f-2 5ay2 Yay2  ay2 ay Symbol ww 0w~f-2  xy Times New Romanww 0w~f-2 2y2 2yTimes New Romanww 0w~f- 2 ucose 2 Ccose 2  sine 2 sine Times New Romanww 0w~f-2 xi2  xy2 3yyTimes New Romanww 0w~f-2 Jy2  Cy2 SJy2 LJySymbolm ww 0w~f-2 +y2 -y2 =y & "System~f !-NANIý J  =J y sin 2 "C xy sincos+J x cos 2  FMicrosoft Egyenlet 3.0 DS Equation Equation.39qCompObjfObjInfo OlePres000!tEquation Native 3?2  .  &`7 & MathTypepSymbol  rww 0wf-2 ;ay2 ay2 kay2 ay Symbol ww 0wf-2 hy Times New Romanww 0wf-2 2y2 2yTimes New Romanww 0wf- 2 sine 2 sine 2 U cose 2 cose Times New Romanww 0wf-2 xo2 1 xy2 3yyTimes New Romanww 0wf-2 Jy2  Cy2 SJy2 LJySymbol  uww 0wf-2 +y2  +y2 =y & "Systemf !-NANIý J  =J y cos 2 +C xy cossin+J x sin 2 _1225110959F`wVR`wVROle 7CompObj8fObjInfo: FMicrosoft Egyenlet 3.0 DS Equation Equation.39qp.B   .   *&)k & MathTypeSymbolV ww 0wf-2 C(ySymbol~! ww 0wf-OlePres000;^ Equation Native m_1225110994F`wVR`wVROle }2 $)yTimes New Romanww 0wf-2 )y 2 sine 2 \(cos 2 sins 2 coss 2 7!coss 2 sins2 )i 2 Jsins 2 (cos 2 sins 2 jcoss2 ")o 2 coss 2 sins2 %)i 2 ksins 2 (cos 2 sins 2 coss2 (o2 n )o 2 ;coss 2 sins2 (i2 )i 2 sins 2 | coss2  (o Times New Romanww 0wf-2 0 2o2 0 2o2 )o2 (o2 n%)o2 o$(o2 I &2o2 )o2 (o2 I 32o2 I 52o2 I $ 2o2 h)o2 i(o2 92o2 9T2o2 9V2o2 92o2 u )o2 u (o2 u)o2 u(oSymbolV ww 0wf-2 ao2 ao2 ao2 ao2 J#ao2 ao2 ao2 ao2 ao2 }ao2  ao2 ao2 ao2 ao2  ao2 ao2 Nao2 ao2 ao2 ao2 xh Symbol~! ww 0wf-2 5.xhSymbolV ww 0wf-2 -h2 8+h2 |-h2 j-h2 :=h2 )=h2 +h2 B-h2 +h2 j-h2 :=h2 z$=h2 +h2 c-h2 5 +h2 -h2 :=h2 "=h2 +h2 -h2 +h2 =h2 =hSymbol~! !ww 0wf-2  h2  $h2  h2 oh2 _1 h2 _Dh Times New Romanww 0wf-2 <^xy2 <~xy2 <yy2 6 Ay2 $Ay2 Ay2 Ay2 uG Ay2 uZAyTimes New Romanww 0wf-2 FCy2 Jy2 Jy2 'dA2 %yA 2 xydA2 dA2 [ xA2 "dA2 #yA2 a xy2 xy2  dA2 ZyA2 xA2 )yA2  xA2 dA2 .CA & "Systemf !-NANI(# C  = (A) +" dA=(xcos+ysin) (A) +" ("xsin+ycos)dA==("x 2 cossin+xy(cos 2 "sin 2 )+y 2 sincos) (A) +" dA=="cossinx 2 dA+(cos 2 "sin 2 )xydA (A) +" +sincosy 2 dA (A) +" (A) +" =="J y "J x ()cossin+C xy (cos 2 "sin 2 ) FMicrosoft Egyenlet 3.0 DS Equation Equation.39qCompObj~fObjInfoOlePres000TEquation Native !  .  &7 & MathTypepSymbol. Eww 0wfl-2 (ySymbolH ]ww 0wfl-2  )yTimes New Romanww 0wfl-2 C)y 2 sine 2 (cos 2 { sins 2 & coss Times New Romanww 0wfl-2 r2o2 t2oSymbol. Gww 0wfl-2 #ao2 %ao2 _ao2 9 ao SymbolH _ww 0wfl-2 .xhSymbol. Hww 0wfl-2 -h2 +h2 -h2 -h2 =h Times New Romanww 0wfl-2 xy2  xy2 &yyTimes New Romanww 0wfl-2 Cy2 %Jy2 @Jy2 .Cy & "Systemlfl !-NANI( C  ="J y "J x ()cossin+C xy (cos 2 "sin 2 ) FMicrosoft Egyenlet 3.0 DS Equation Equation.39q?2  _1225063384F`wVRPXROle CompObjfObjInfoOlePres000tEquation Native _1225111479F`wVR`wVROle .  &`7 & MathTypepSymbolA Xww 0wL f-2 5ay2 Yay2  ay2 ay Symbol(! >ww 0wL f-2  xy Times New Romanww 0wL f-2 2y2 2yTimes New Romanww 0wL f- 2 ucose 2 Ccose 2  sine 2 sine Times New Romanww 0wL f-2 xi2  xy2 3yyTimes New Romanww 0wL f-2 Jy2  Cy2 SJy2 LJySymbolA [ww 0wL f-2 +y2 -y2 =y & "SystemL f !-NANIý J  =J y sin 2 "C xy sincos+J x cos 2  FMicrosoft Egyenlet 3.0 DS Equation Equation.39qCompObjfObjInfoOlePres000Equation Native P'hZ  .  $&# & MathType-: H H        - Symbol " ;ww 0w&"f-2 "ay2 ay2 ay2  ay Times New Romanww 0w&"f-2 !2y2 2y2 2y2  2yTimes New Romanww 0w&"f- 2  sine2 2i 2 cose2 2o 2 sine2 2i 2  cose2 _ 2o2 1o2 1o2 0o Times New Romanww 0w&"f-2 5xo2  xo2 xo2  xoTimes New Romanww 0w&"f-2 YJo2 0Jo2 <Jo2  JoSymbol :ww 0w&"f-2 -o2 -o2 +o2 =o2 -o2 +o2 =o2 +o & "System&"f !-NANI4: +0=+1"1)#=J x 2cos 2 +J x 2sin 2 "J x 2cos 2 "J x 2sin 2  FMicrosoft Egyenlet 3.0 DS Eq_1225112451F`wVR`wVROle CompObjfObjInfouation Equation.39q. f  3 .   @*&*# & MathType->> >>>>>>p T} p OlePres000 Equation Native _1225112186FPXRPXROle       !"#$%&'()*+,-.012347:;<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcefghijklmnopqruxyz{|}~  >    Times New Romanww 0w#fE-2  l)y2  2y 2  (cos2 = 2c2 = l2c2  )c 2  " sins 2  x(cos2 = 2c2 = 2c2 J()c 2 $sins 2 (cos2 .z2c 2 coss2 .K2o 2 coss2 ."2o2  )o 2  sins 2 Z(cos2 .2c 2 sins2 2i 2 coss2 r2o 2 sins2 ~2i 2  coss2 O2o 2 coss Times New Romanww 0w#fE-2 c 2o2 c 2o2 Ty&2o2 T{!2o2 T2o2 T2o2 T 2o2 T2o2  2o2 2o2 2o2  2o2 2oSymbolG ww 0w#fE-2  Lao2  ao2  ao2 *'ao2 ,"ao2 ao2 Wao2  ao2 ao2 !ao2 ao2 ~ao2  ao2 ao Times New Romanww 0w#fE-2 t xo2 t xo2 t xo2 t xxo2 exo2 exo2 exo2 exxo2 %xo2 xo2 xo2 xo2 (xoTimes New Romanww 0w#fE-2  8Jo2  Jo2  Jo2  Jo2 (Jo2 Jo2 Jo2 Jo2 IJo2  Jo2 ,Jo2 Jo2 LJoSymboli! qww 0w#fE-2  +o2  =o2   -o2  n+o2  :=o2 &)=o2 #-o2 +o2 -o2  +o2 +o2 :=o2 #=o2 /"o2 "o2 "o2 //o2 /o2 /o2 -o2 -o2  +o2 +o & "SystemE#fE !-NANIä J x cos 2 +J x 2cos 2 +J x 2sin 2 "J x 2cos 2 "J x 2sin 2 []==J x 2(cos 2 +sin 2 )+J x 2cos 2 "J x 2cos 2 +J x 2(cos 2 "sin 2 )==J x 2+J x 2(cos 2 "sin 2 )=J x 2+J x 2(cos2) FMicrosoft Egyenlet 3.0 DS Equation Equation.39q 1h&TO/`!A'NѼ3 <{n8bMIfW (UJp,<](ArNlx}ToWtn{~ZO4rj&DZ??^X63pa_9l]v:Jmq\5'{ B˕Y8am*Xi7~!yE:`dw2e ah/b΍@; ϠɒDd b C c $A@? ?3"`?A2Xe~_, wjO8`!Xe~_, wjO8p hxcdd`` @c112BYL%bpu WӁ.ܞ|^? ߃XA|m8? 9i[;F&&\e w1u(2tA4Ag!0eI+Dd t  0 B # A?@2Q/՚DL%E-`!%/՚DL%E 0#(+xcdd``vf 2 ĜL0##0KQ* WôEA\RcgbR 1WĒʂT @_L TȠ1[ɆnĜab.01.7L,&&]7S?31d++&1X +|-UHcv#.PpZ@;AFXcPQ\ 1\=oɎ7d臸W?ye ĐĘ"gctEv+D=I 7;`_b.ď !.Î>UHW.zx1R^J`*r& Ma`ЗjPH?`  wo 30/CV,( W_ ?_Ci c ~``#RpeqIj.ȟ @ ]`  1)3X?ddDd ZZb D c $AA? ?3"`?B2?@}rR]VjQ`!?@}rR]Vj@ 8 dPxcdd``f 2 ĜL0##0KQ* Wä&d3H1)fYA<6@=P5< %!@5 @_L ĺEA,a +ȝATN`gbM-VK-WMcرsA V0Z~E,M b&#.#s̏A76$d@9`,&FF(`TI A?d~@=P5< %!@5 @_L ĺElA,a k L;L̃&&Vo'0ebM-VK-WMcرsA V0Z^: b7#MF\gyA46q 1pk{1- QO{a.&;|H01.BbÁp/sa#|d&^g J`*r3 W&00*puly(D0a w#6_-X  0y{@񎑉I)$5 d/P"CXHB ~d1ঢ3Dd 0 > # A=<2M(F?&S:gM`!M(F?&S:gM` hQxcdd``dd``baV d,FYzP1n:N! 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CompObjfObjInfoOlePres000Equation Native /P'Z  .   @$&$ & MathType-Z@H@H&@@ @@@@@T@ Symbol? ޴ww 0wmf-2 "ay2 ay2 ay2  ay Times New Romanww 0wmf-2 ."2y2 -2y2 2y2  2yTimes New Romanww 0wmf- 2 E sine2 2i 2 cose2 2o 2 sine2 2i 2  cose2 e 2o2 1o2 1o2 0o Times New Romanww 0wmf-2 fyo2 0yo2 /yo2  yoTimes New Romanww 0wmf-2 xJo2 xJJo2 xIJo2 x JoSymbol ww 0wmf-2 :-o2 -o2 +o2 =o2 -o2 +o2 =o2 +o & "Systemmf !-NANI4  +0=+1"1)#=J y 2cos 2 +J y 2sin 2 "J y 2cos 2 "J y 2sin 2  FMicrosoft Egyenlet 3.0 DS Equation Equation.39q_1225113459FPXRPXROle 5CompObj6fObjInfo8M.f  3 .  @ *&) & MathType-bbg bbbbb b p .  w  x  y] p] .] ] T] ] ] +] OlePres0009 Equation Native d_1225063603FPXRPXROle sTimes New Romanww 0wf-2 )y2 2y 2 #(cos2 2c2 2c2 )c 2 : sins 2 (cos2 2c2 2c2 ()c 2 _$sins 2 (cos2 @2c 2 sins2 ?2i 2 sins2 >2i2  )i 2 coss 2 h(sin2 2s 2 sinn2 2i 2 cosn2 g2o 2 sinn2 f2i 2  cosn2 .2o 2 sinn Times New Romanww 0wf-2  "2i2  % 2i2 G&2i2 J!2i2 2i2 2i2  2i2 2i2  2i2 2i2 2i2  2i2 2iSymbol ww 0wf-2 {ai2 ai2 ai2 &ai2 !ai2 Eai2 Dai2  ai2 ai2 !ai2 ai2 lai2 k ai2 ai Times New Romanww 0wf-2 =yi2 yi2 yi2 yi2 yi2 yi2 yi2 yi2 2yi2 yi2 yi2 yi2 "2yiTimes New Romanww 0wf-2 WJi2 1Ji2 Ji2 Ji2 WJi2 WJi2 WJi2 WJi2 LJi2 Ji2  Ji2 Ji2 LJiSymbol># ww 0wf-2 -i2 =i2 2 -i2 |-i2 :=i2 (=i2 W#-i2 -i2 -i2  +i2 +i2 :=i2 #=i2 %"i2 S"i2 "i2 %i2 Si2 i2 +i2 -i2  -i2 +i & "Systemf !-NANIä J y sin 2 +J y 2cos 2 "J y 2sin 2 "J y 2cos 2 +J y 2sin 2 []==J y 2(sin 2 +cos 2 )+J y 2sin 2 "J y 2sin 2 "J y 2(cos 2 "sin 2 )==J y 2"J y 2(cos 2 "sin 2 )=J y 2"J y 2(cos2) FMicrosoft Egyenlet 3.0 DS Equation Equation.39qf 3 CompObjtfObjInfovOlePres000wEquation Native .   `&  & MathType-@G@@9 @ Symbol" Pww 0wf[-2 ay2 ay Symbol" ʹww 0wf[-2  xyTimes New Romanww 0wf[-2 g2y 2 csine2 '2i 2  cose2  2o2 /2o Times New Romanww 0wf[-2 Exy2  yy2 ; xy2 %yy2 IxyTimes New Romanww 0wf[-2 3Cy2 1 Jy2 e Jy2 EJy2 sJy2 LJySymbol" ϴww 0wf[-2 +-y2  -y2 +y2 +y2 =y & "System[f[ !-NANIx J  =J x +J y 2+J x "J y 2cos2"C xy sin2 FMicrosoft Egyenlet 3.0 DS Eq_1225114159dFPXRPXROle CompObjfObjInfouation Equation.39qf 3 .   &@ & MathType-@G@@L @ Symbola ww 0w} f-2 ay2 ay Symbol wwOlePres000Equation Native _1225063643FPXRPXROle  0w} f-2 hyTimes New Romanww 0w} f-2 m2y 2 rsine2 52i 2  cose2 7 2o2 62o Times New Romanww 0w} f-2 ]xy2 1 yy2 O xy2 3yy2 JxyTimes New Romanww 0w} f-2 LCy2 P Jy2 x Jy2 RJy2 sJy2 LJySymbol ww 0w} f-2 ?-y2 % -y2 --y2  +y2 =y & "System} f !-NANI^ J  =J x +J y 2"J x "J y 2cos2"C xy sin2 FMicrosoft Egyenlet 3.0 DS Equation Equation.39q I .   & & MathTypeCompObjfObjInfoOlePres000Equation Native Symbol Dww 0w f<-2 y(ySymbol :Dww 0w f<-2 y)y-@@) Symbol ww 0w f<-2 ay2  ay Symbol ;ww 0w f<-2 (xhTimes New Romanww 0w f<-2 2h 2 cose2 c 2o 2 _ sine2 *2i Times New Romanww 0w f<-2 xy2  yy2 DxyTimes New Romanww 0w f<-2 uCy2 @Jy2 nJy2 .CySymbol =ww 0w f<-2 g +y2 +y2 =y & "System< f< !-NANIéP C  =J x +J y ()2sin2+C xy cos2 FMicrosoft Egyenlet 3.0 DS Equation Equation.39q_1225063691FPXRPXROle CompObjfObjInfoF'<  .  #&`#g & MathType-`@`H`` ` ``` Times New Romanww 0wL f-2 "0y2 2y 2 sine2 y2i 2 Ecose2 p2oOlePres000Equation Native 8_1225063692FPXRPXROle 2  2o2 )o2 (oSymboli ww 0wL f-2 }!=o2 + o2 I o2  o2 + o2 I o2  o2 }-o2 ]-o2 k+o2 k +o2 u=oSymbols -ww 0wL f-2 aao2 !ao2 ao2 }ao2 ao Symboli ww 0wL f-2 Zxo Times New Romanww 0wL f-2 xy2 cyy2 xy2 wyy2  xyTimes New Romanww 0wL f-2 Cy2 Jy2 Jy2  Jy2  Jy2 dy2 <dy2 Jy2 Zdy2 dy & "SystemL f !-NANI ddJ  ()=ddJ x +J y 2+J x "J y 2cos2"C xy sin2[]=0 FMicrosoft Egyenlet 3.0 DS EqCompObjfObjInfoOlePres0008Equation Native uation Equation.39q>$ { .    &  & MathType-@@@H@@% Times New Romanww 0wf(-2 0y2 2y2 )y2 %2y 2 s(cos2 c2c2 )c2 2c 2  sins2 a (i2  2i2 )i2 (iSymbolB ww 0wf(-2 =i2 i2 _-i2 [i2  -i2 y -i2 u=iSymbol ww 0wf(-2 ai2 ai2 }ai2 ai SymbolB ww 0wf(-2 Zxi Times New Romanww 0wf(-2 yxy2  yy2 xyTimes New Romanww 0wf(-2 gCy2  Jy2 Jy2 Jy2 Zdy2 dy & "System(f( !-NANI@ ddJ      !"#$%&'()*+,-./12589:;<=>?@ABCDEFHILOPQRSTUVWXYZ[\]^`adghijklmnopqrstuvwxyz{|~  ()=J x "J y 2("sin2)2"C xy (cos2)2=0 FMicrosoft Egyenlet 3.0 DS Equation Equation.39q  _1225063693FPXRPXROle CompObjfObjInfoOlePres000Equation Native _1225115328 FPXRPXROle .   &` & MathType-@T@Times New Romanww 0wf'-2 0y2 )y2 2y 2 ,(cos2 X )c2 2c 2 (sin2 92sSymbol" ww 0wf'-2 ~=s2  -s2 &-s2 :-sSymbol* ww 0wf'-2 as2 8 as Times New Romanww 0wf'-2 2 xy2 ,yy2 VxyTimes New Romanww 0wf'-2  Cy2 LJy2 Jy & "System'f' !-NANIÜ@ "J x "J y 2(sin2)"C xy (cos2)=0 FMicrosoft Egyenlet 3.0 DS Equation Equation.39qdh  .   &CompObjfObjInfoOlePres000DEquation Native 0 & MathType-  HTimes New Romanww 0wJ#f-2 0y2 2y 2 cose2 r 2o 2 vsine2 2iSymbol' ww 0wJ#f-2 =i2 z +i2 g+i2 =iSymbol ´ww 0wJ#f-2 ai2  ai Symbol' ww 0wJ#f-2 $xh Times New Romanww 0wJ#f-2 xy2 yy2 xyTimes New Romanww 0wJ#f-2  Cy2 gJy2 gJy2 .Cy & "SystemJ#f !-NANIâ(+ C  =J x +J y 2sin2+C xy cos2=0 FMicrosoft Egyenlet 3.0 DS Equation Equation.39qh  _1225115343FPXRPXROle 3CompObj4fObjInfo6OlePres000 7Equation Native G_1225115247 FPXRP2[ROle J.  &@ & MathType- @ Times New Romanww 0w#f-2 0y2 G2y 2  cose2 2o 2 sine2 "2iSymbolJ Xww 0w#f-2 _=i2 # -i2 =i2 g +iSymbol ww 0w#f-2 ai2 ai Times New Romanww 0w#f-2  xy2 yy2 =xyTimes New Romanww 0w#f-2  Cy2 g<Jy2 glJy & "System#f !-NANIÌHT J x +J y 2sin2="C xy cos2=0 FMicrosoft Egyenlet 3.0 DS Equation Equation.39q  .  &CompObj KfObjInfoMOlePres000 NEquation Native _? & MathType-    :   Times New Romanww 0w2ff-2 yy2 7 xy2 qxyTimes New Romanww 0w2ff-2 6Jy2 f Jy2 gc CySymbol# ww 0w2ff-2  +y2 g -y2  =y2 f=yTimes New Romanww 0w2ff-2 g 2y2 2y 2 cose2 2o 2 sine2 N2i 2 @taneSymbol# ww 0w2ff-2 |aa2 aaa2 aa & "Systemf2ff !-NANIä  tan2=sin2cos2="2C xy J x +J y FMicrosoft Egyenlet 3.0 DS Equation Equation.39qdJ  .   &_1225063730FP2[RP2[ROle bCompObjcfObjInfoeOlePres000fEquation Native }_1225063731FP2[RP2[ROle  & MathType@-   [   :  -:  - d d dSymbolv" ww 0w fL-2 +y2 ~+y2 v+y2 +y2  y2 ~ y2 v y2  y2 +y2  y2 q y2  y2 { y2  y2 q y2  y2 { y2 _- -y2 +y2 _+y2 =y Times New Romanww 0w fL-2 2y2 w2y2 1yTimes New Romanww 0w fL-2 @ 2y2 2y Times New Romanww 0w fL-2 xy2 3yy2 ] xy2 yy2 xyTimes New Romanww 0w fL-2 Cy2 _SJy2 _ Jy2 _ Jy2 _;Jy2 LJy & "SystemL fL !-NANI J 1 =J x +J y 2+ J x "J y 2() 2 +C xy  2 []  FMicrosoft Egyenlet 3.0 DS Equation Equation.39qJ  .  @&CompObjfObjInfoOlePres000Equation Native  & MathType@- 9    - ^  -^  - d d dSymbol =ww 0w#f-2 O2 ~O2 vO2 O2 ) 2 ~) 2 v) 2 ) 2 +2 -2 q-2 -2 {-2  2 q 2  2 { 2 _Q -2  -2 _ +2 = Times New Romanww 0w#f-2 22 w22 2Times New Romanww 0w#f-2 d 22 !2 Times New Romanww 0w#f-2 xy2 Wyy2  xy2 yy2 ;xyTimes New Romanww 0w#f-2 Cy2 _wJy2 _ Jy2 _7Jy2 _eJy2 LJy & "System#f !-NANIn J 2 =J x +J y 2" J x "J y 2() 2 +C xy  2 []  FMicrosoft Egyenlet 3.0 DS Equation Equation.39qHE  .  `&_1225051121.FP2[RP2[ROle CompObj fObjInfoOlePres000!Equation Native ~_1225051116$FP2[RP2[ROle   & MathTypeSymbol ww 0wf-2 JZy2  ySymbol aww 0wf-2 =y2 Dy2 +y2 =y Symbol ww 0wf-2 y2 Dy2 y2 Dy Times New Romanww 0wf- 2 `  felletre 2 `gteljes2 `Gae 2 / felletre 2 /W teljes2 /7ae2 7ye2 xeTimes New Romanww 0wf-2 udA2 5rA2 AA2 yA2 0 xA2 LJA Times New Romanww 0wf-2 `c_A2 `_A2 2A2 /S _A2 /_A2 2A2  2A2 0A2 i;A2 0ATimes New Romanww 0wf-2 l)A2  (A 2 limj MT Extra dww 0wf-2 oi & "Systemf !-NANIb1 J " ='lim x!0;y!0 (x 2 +y 2 )A a_teljes_felletre " =r 2 dA a_teljes_felletre +" FMicrosoft Egyenlet 3.0 DS Equation Equation.39qCompObj#&fObjInfoOlePres000%'Equation Native DRE k .  & & MathTypeSymbol ,ww 0w f-2 Jy2  ySymbol ww 0w f-2 =y2 { Dy2 =y Symbol -ww 0w f-2 y2 Dy2 8y2 ADy Times New Romanww 0w f- 2 ` felletre 2 `teljes2 `ae 2 /7 felletre 2 /~ teljes2 /^ae2 ^ye2 xe2 &yeTimes New Romanww 0w f- 2 xdAj2 eAd2  xd2 @Sd Times New Romanww 0w f-2 `_d2 `__d2 /z _d2 /_d2 0d2 ;d2 0dTimes New Romanww 0w f- 2 limj & "System f !-NANI( S y ='lim x!0;y!0 xA a_teljes_felletre " =xdA a_teljes_felletre +" FMicrosoft Egyenlet 3.0 DS Equation Equation.39qRE k _1225051117*FP2[RP2[ROle CompObj),fObjInfoOlePres000+-Equation Native D_12250511190FP2[RP2[ROle .  & & MathTypeSymbol ~ww 0w0!fK-2 Jy2  ySymbol ww 0w0!fK-2 =y2  Dy2 =y Symbol ww 0w0!fK-2 y2 Dy2 *y2 3Dy Times New Romanww 0w0!fK- 2 ` felletre 2 `teljes2 `ae 2 /) felletre 2 /p teljes2 /Pae2 Pye2 xe2 xeTimes New Romanww 0w0!fK- 2 ydAj2 iAd2  yd2 @Sd Times New Romanww 0w0!fK-2 `_d2 `c_d2 /l _d2 /_d2 0d2 ;d2  0dTimes New Romanww 0w0!fK- 2 limj & "SystemK0!fK !-NANI( S x ='lim x!0;y!0 yA a_teljes_felletre " =ydA a_t      !"#$%&()*+,.eljes_felletre +" FMicrosoft Egyenlet 3.0 DS Equation Equation.39q.E Z .  &CompObj/2fObjInfoOlePres00013Equation Native 8 & MathTypeSymbol1! 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 0"`Jc F z2 @ 0"` Jc l`  F  A #  z2 B  0"`Jc F z2 C 0"` Jc P` F  D #   l`  F  E #  F z2 F  0"`Jc F z2 G 0"` Jc l`  F  H #  z2 I  0"`Jc F z2 J 0"` Jc z2 K 0"` $ rf  F  L 3   z2 M  0"`Jc F z2 N 0"` Jc rf  F  O 3 =z2 P  0"`Jc F z2 Q 0"` Jc z2 R B 0"`2 ` 2$  S # BP` F  T # C l`  F  U #  F z2 V  0"`Jc F z2 W 0"` Jc l`  F  X #  z2 Y  0"`Jc F z2 Z 0"` Jc P` F  [ #   l`  F  \ #  F z2 ]  0"`Jc F z2 ^ 0"` Jc l`  F  _ #  z2 `  0"`Jc F z2 a 0"` Jc z2 b 0"` $ rf  F  c 3   z2 d  0"`Jc F z2 e 0"` Jc rf  F  f 3 =z2 g  0"`Jc F z2 h 0"` Jc z2 i B 0"`2 ` 2$  j # p% P` F  k # C l`  F  l #  F z2 m  0"`Jc F z2 n 0"` Jc l`  F  o #  z2 p  0"`Jc F z2 q 0"` Jc P` F  r #   l`  F  s #  F z2 t  0"`Jc F z2 u 0"` Jc l`  F  v #  z2 w  0"`Jc F z2 x 0"` Jc z2 y 0"` $ rf  F  z 3   z2 {  0"`Jc F z2 | 0"` Jc rf  F  } 3 =z2 ~  0"`Jc F z2  0"` Jc z2  B 0"`2 ` 2$   # S  P` F   # C l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc P` F   #   l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc z2  0"` $ rf  F   3   z2   0"`Jc F z2  0"` Jc rf  F   3 =z2   0"`Jc F z2  0"` Jc z2  B 0"`2 ` 2$   # 6  P` F   # C l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc P` F   #   l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc z2  0"` $ rf  F   3   z2   0"`Jc F z2  0"` Jc rf  F   3 =z2   0"`Jc F z2  0"` Jc z2  B 0"`2V8Z      t   s *"`  ` 2$   # `P` F   # C l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc P` F   #   l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc z2  0"` $ rf  F   3   z2   0"`Jc F z2  0"` Jc rf  F   3 =z2   0"`Jc F z2  0"` Jc z2  B 0"`2 ` 2 $   # BP` F   # C l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc P` F   #   l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc z2  0"` $ rf  F   3   z2   0"`Jc F z2  0"` Jc rf  F   3 =z2   0"`Jc F z2  0"` Jc z2  B 0"`2 ` 2$   # p% P` F   # C l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc P` F   #   l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc z2  0"` $ rf  F   3   z2   0"`Jc F z2  0"` Jc rf  F   3 =z2   0"`Jc F z2  0"` Jc z2  B 0"`2 ` 2$   # S  P` F   # C l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc P` F   #   l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc z2  0"` $ rf  F   3   z2   0"`Jc F z2  0"` Jc rf  F   3 =z2   0"`Jc F z2  0"` Jc z2  B 0"`2 ` 2$   # 6  P` F   # C l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc P` F   #   l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc z2  0"` $ rf  F   3   z2   0"`Jc F z2  0"` Jc rf  F   3 =z2 !  0"`Jc F z2 " 0"` Jc z2 # B 0"`2V8Z   $   < t %  s *"`  ` 2$  & # `P` F  ' # C l`  F  ( #  F z2 )  0"`Jc F z2 * 0"` Jc l`  F  + #  z2 ,  0"`Jc F z2 - 0"` Jc P` F  . #   l`  F  / #  F z2 0  0"`Jc F z2 1 0"` Jc l`  F  2 #  z2 3  0"`Jc F z2 4 0"` Jc z2 5 0"` $ rf  F  6 3   z2 7  0"`Jc F z2 8 0"` Jc rf  F  9 3 =z2 :  0"`Jc F z2 ; 0"` Jc z2 < B 0"`2 ` 2$  = # BP` F  > # C l`  F  ? #  F z2 @  0"`Jc F z2 A 0"` Jc l`  F  B #  z2 C  0"`Jc F z2 D 0"` Jc P` F  E #   l`  F  F #  F z2 G  0"`Jc F z2 H 0"` Jc l`  F  I #  z2 J  0"`Jc F z2 K 0"` Jc z2 L 0"` $ rf  F  M 3   z2 N  0"`Jc F z2 O 0"` Jc rf  F  P 3 =z2 Q  0"`Jc F z2 R 0"` Jc z2 S B 0"`2 ` 2$  T # p% P` F  U # C l`  F  V #  F z2 W  0"`Jc F z2 X 0"` Jc l`  F  Y #  z2 Z  0"`Jc F z2 [ 0"` Jc P` F  \ #   l`  F  ] #  F z2 ^  0"`Jc F z2 _ 0"` Jc l`  F  ` #  z2 a  0"`Jc F z2 b 0"` Jc z2 c 0"` $ rf  F  d 3   z2 e  0"`Jc F z2 f 0"` Jc rf  F  g 3 =z2 h  0"`Jc F z2 i 0"` Jc z2 j B 0"`2 ` 2$  k # S  P` F  l # C l`  F  m #  F z2 n  0"`Jc F z2 o 0"` Jc l`  F  p #  z2 q  0"`Jc F z2 r 0"` Jc P` F  s #   l`  F  t #  F z2 u  0"`Jc F z2 v 0"` Jc l`  F  w #  z2 x  0"`Jc F z2 y 0"` Jc z2 z 0"` $ rf  F  { 3   z2 |  0"`Jc F z2 } 0"` Jc rf  F  ~ 3 =z2   0"`Jc F z2  0"` Jc z2  B 0"`2 ` 2$   # 6  P` F   # C l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc P` F   #   l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc z2  0"` $ rf  F   3   z2   0"`Jc F z2  0"` Jc rf  F   3 =z2   0"`Jc F z2  0"` Jc z2  B 0"`2V8Z     D ~ t   s *"`  ` 2$   # `P` F   # C l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc P` F   #   l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc z2  0"` $ rf  F   3   z2   0"`Jc F z2  0"` Jc rf  F   3 =z2   0"`Jc F z2  0"` Jc z2  B 0"`2 ` 2$   # BP` F   # C l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc P` F   #   l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc z2  0"` $ rf  F   3   z2   0"`Jc F z2  0"` Jc rf  F   3 =z2   0"`Jc F z2  0"` Jc z2  B 0"`2 ` 2$   # p% P` F   # C l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc P` F   #   l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc z2  0"` $ rf  F   3   z2   0"`Jc F z2  0"` Jc rf  F   3 =z2   0"`Jc F z2  0"` Jc z2  B 0"`2 ` 2$   # S  P` F   # C l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc P` F   #   l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc z2  0"` $ rf  F   3   z2   0"`Jc F z2  0"` Jc rf  F   3 =z2   0"`Jc F z2  0"` Jc z2  B 0"`2 ` 2$   # 6  P` F   # C l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc P` F   #   l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc z2  0"` $ rf  F   3   z2   0"`Jc F z2  0"` Jc rf  F   3 =z2   0"`Jc F z2  0"` Jc z2  B 0"`2V8Z       t   s *"`  ` 2$   # `P` F   # C l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc P` F   #   l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc z2  0"` $ rf  F   3   z2 !  0"`Jc F z2 " 0"` Jc rf  F  # 3 =z2 $  0"`Jc F z2 % 0"` Jc z2 & B 0"`2 ` 2$  ' # BP` F  ( # C l`  F  ) #  F z2 *  0"`Jc F z2 + 0"` Jc l`  F  , #  z2 -  0"`Jc F z2 . 0"` Jc P` F  / #   l`  F  0 #  F z2 1  0"`Jc F z2 2 0"` Jc l`  F  3 #  z2 4  0"`Jc F z2 5 0"` Jc z2 6 0"` $ rf  F  7 3   z2 8  0"`Jc F z2 9 0"` Jc rf  F  : 3 =z2 ;  0"`Jc F z2 < 0"` Jc z2 = B 0"`2 ` 2$  > # p% P` F  ? # C l`  F  @ #  F z2 A  0"`Jc F z2 B 0"` Jc l`  F  C #  z2 D  0"`Jc F z2 E 0"` Jc P` F  F #   l`  F  G #  F z2 H  0"`Jc F z2 I 0"` Jc l`  F  J #  z2 K  0"`Jc F z2 L 0"` Jc z2 M 0"` $ rf  F  N 3   z2 O  0"`Jc F z2 P 0"` Jc rf  F  Q 3 =z2 R  0"`Jc F z2 S 0"` Jc z2 T B 0"`2 ` 2$  U # S  P` F  V # C l`  F  W #  F z2 X  0"`Jc F z2 Y 0"` Jc l`  F  Z #  z2 [  0"`Jc F z2 \ 0"` Jc P` F  ] #   l`  F  ^ #  F z2 _  0"`Jc F z2 ` 0"` Jc l`  F  a #  z2 b  0"`Jc F z2 c 0"` Jc z2 d 0"` $ rf  F  e 3   z2 f  0"`Jc F z2 g 0"` Jc rf  F  h 3 =z2 i  0"`Jc F z2 j 0"` Jc z2 k B 0"`2 ` 2$  l # 6  P` F  m # C l`  F  n #  F z2 o  0"`Jc F z2 p 0"` Jc l`  F  q #  z2 r  0"`Jc F z2 s 0"` Jc P` F  t #   l`  F  u #  F z2 v  0"`Jc F z2 w 0"` Jc l`  F  x #  z2 y  0"`Jc F z2 z 0"` Jc z2 { 0"` $ rf  F  | 3   z2 }  0"`Jc F z2 ~ 0"` Jc rf  F   3 =z2   0"`Jc F z2  0"` Jc z2  B 0"`2V8Z       t   s *"`  ` 2$   # `P` F   # C l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc P` F   #   l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc z2  0"` $ rf  F   3   z2   0"`Jc F z2  0"` Jc rf  F   3 =z2   0"`Jc F z2  0"` Jc z2  B 0"`2 ` 2$   # BP` F   # C l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc P` F   #   l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc z2  0"` $ rf  F   3   z2   0"`Jc F z2  0"` Jc rf  F   3 =z2   0"`Jc F z2  0"` Jc z2  B 0"`2 ` 2$   # p% P` F   # C l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc P` F   #   l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc z2  0"` $ rf  F   3   z2   0"`Jc F z2  0"` Jc rf  F   3 =z2   0"`Jc F z2  0"` Jc z2  B 0"`2 ` 2$   # S  P` F   # C l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc P` F   #   l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`                          ! " # $ % & ' ( ) * + , - . / 0 1 2 3 4 5 6 7 8 9 : ; < = > ? @ A B C D E F G H I J K L M N O P Q R S T U V W X Y Z [ \ ] ^ _ ` a b c d e f g h i j k l m n o p q r s t u v w x y z { } ~  Jc F z2  0"` Jc z2  0"` $ rf  F   3   z2   0"`Jc F z2  0"` Jc rf  F   3 =z2   0"`Jc F z2  0"` Jc z2  B 0"`2 ` 2$   # 6  P` F   # C l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc P` F   #   l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc z2  0"` $ rf  F   3   z2   0"`Jc F z2  0"` Jc rf  F   3 =z2   0"`Jc F z2  0"` Jc z2  B 0"`2V8Z     6 t   s *"`  ` 2$   # `P` F   # C l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc P` F   #   l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc z2  0"` $ rf  F   3   z2   0"`Jc F z2  0"` Jc rf  F   3 =z2   0"`Jc F z2  0"` Jc z2  B 0"`2 ` 2$   # BP` F   # C l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc P` F   #   l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc z2  0"` $ rf  F  ! 3   z2 "  0"`Jc F z2 # 0"` Jc rf  F  $ 3 =z2 %  0"`Jc F z2 & 0"` Jc z2 ' B 0"`2 ` 2$  ( # p% P` F  ) # C l`  F  * #  F z2 +  0"`Jc F z2 , 0"` Jc l`  F  - #  z2 .  0"`Jc F z2 / 0"` Jc P` F  0 #   l`  F  1 #  F z2 2  0"`Jc F z2 3 0"` Jc l`  F  4 #  z2 5  0"`Jc F z2 6 0"` Jc z2 7 0"` $ rf  F  8 3   z2 9  0"`Jc F z2 : 0"` Jc rf  F  ; 3 =z2 <  0"`Jc F z2 = 0"` Jc z2 > B 0"`2 ` 2$  ? # S  P` F  @ # C l`  F  A #  F z2 B  0"`Jc F z2 C 0"` Jc l`  F  D #  z2 E  0"`Jc F z2 F 0"` Jc P` F  G #   l`  F  H #  F z2 I  0"`Jc F z2 J 0"` Jc l`  F  K #  z2 L  0"`Jc F z2 M 0"` Jc z2 N 0"` $ rf  F  O 3   z2 P  0"`Jc F z2 Q 0"` Jc rf  F  R 3 =z2 S  0"`Jc F z2 T 0"` Jc z2 U B 0"`2 ` 2$  V # 6  P` F  W # C l`  F  X #  F z2 Y  0"`Jc F z2 Z 0"` Jc l`  F  [ #  z2 \  0"`Jc F z2 ] 0"` Jc P` F  ^ #   l`  F  _ #  F z2 `  0"`Jc F z2 a 0"` Jc l`  F  b #  z2 c  0"`Jc F z2 d 0"` Jc z2 e 0"` $ rf  F  f 3   z2 g  0"`Jc F z2 h 0"` Jc rf  F  i 3 =z2 j  0"`Jc F z2 k 0"` Jc z2 l B 0"`2V8Z   m  6p t n  s *"`  ` 2$  o # `P` F  p # C l`  F  q #  F z2 r  0"`Jc F z2 s 0"` Jc l`  F  t #  z2 u  0"`Jc F z2 v 0"` Jc P` F  w #   l`  F  x #  F z2 y  0"`Jc F z2 z 0"` Jc l`  F  { #  z2 |  0"`Jc F z2 } 0"` Jc z2 ~ 0"` $ rf  F   3   z2   0"`Jc F z2  0"` Jc rf  F   3 =z2   0"`Jc F z2  0"` Jc z2  B 0"`2 ` 2$   # BP` F   # C l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc P` F   #   l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc z2  0"` $ rf  F   3   z2   0"`Jc F z2  0"` Jc rf  F   3 =z2   0"`Jc F z2  0"` Jc z2  B 0"`2 ` 2$   # p% P` F   # C l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc P` F   #   l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc z2  0"` $ rf  F   3   z2   0"`Jc F z2  0"` Jc rf  F   3 =z2   0"`Jc F z2  0"` Jc z2  B 0"`2 ` 2$   # S  P` F   # C l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc P` F   #   l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc z2  0"` $ rf  F   3   z2   0"`Jc F z2  0"` Jc rf  F   3 =z2   0"`Jc F z2  0"` Jc z2  B 0"`2 ` 2$   # 6  P` F   # C l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc P` F   #   l`  F   #  F z2   0"`Jc F z2  0"` Jc l`  F   #  z2   0"`Jc F z2  0"` Jc z2  0"` $ rf  F   3   z2   0"`Jc F z2  0"` Jc rf  F   3 =z2   0"`Jc F z2  0"` Jc z2  B 0"`2t   s *"`t *N @>E+   jkz    3 #" V "C3`    #  h   S "`  f 2$   3 `` F   # C H`  F   #  F h2   S "`Jc F h2  S "` Jc H`  F   #  h2   S "`Jc F h2  S "` Jc ` F   #   H`  F   #  F h2   S "`Jc F h2  S "` Jc H`  F   #  h2   S "`Jc F h2  S "` Jc h2  S "` $ Nf  F   3   h2   S "`Jc F h2  S "` Jc Nf  F   3 =h2   S "`Jc F h2  S "` Jc h2  B S "`2 f 2$   3 B` F   # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc ` F  #   H`  F  #  F h2  S "`Jc F h2   S "` Jc H`  F   #  h2   S "`Jc F h2   S "` Jc h2   S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`2 f 2$  3 p% ` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc ` F  #   H`  F  #  F h2  S "`Jc F h2   S "` Jc H`  F  !#  h2 " S "`Jc F h2 # S "` Jc h2 $ S "` $ Nf  F  %3   h2 & S "`Jc F h2 ' S "` Jc Nf  F  (3 =h2 ) S "`Jc F h2 * S "` Jc h2 +B S "`2 f 2$  ,3 S  ` F  -# C H`  F  .#  F h2 / S "`Jc F h2 0 S "` Jc H`  F  1#  h2 2 S "`Jc F h2 3 S "` Jc ` F  4#   H`  F  5#  F h2 6 S "`Jc F h2 7 S "` Jc H`  F  8#  h2 9 S "`Jc F h2 : S "` Jc h2 ; S "` $ Nf  F  <3   h2 = S "`Jc F h2 > S "` Jc Nf  F  ?3 =h2 @ S "`Jc F h2 A S "` Jc h2 BB S "`2 f 2$  C3 6  ` F  D# C H`  F  E#  F h2 F S "`Jc F h2 G S "` Jc H`  F  H#  h2 I S "`Jc F h2 J S "` Jc ` F  K#   H`  F  L#  F h2 M S "`Jc F h2 N S "` Jc H`  F  O#  h2 P S "`Jc F h2 Q S "` Jc h2 R S "` $ Nf  F  S3   h2 T S "`Jc F h2 U S "` Jc Nf  F  V3 =h2 W S "`Jc F h2 X S "` Jc h2 YB S "`23`   Z#   h [ S "`  f 2$  \3 `` F  ]# C H`  F  ^#  F h2 _ S "`Jc F h2 ` S "` Jc H`  F  a#  h2 b S "`Jc F h2 c S "` Jc ` F  d#   H`  F  e#  F h2 f S "`Jc F h2 g S "` Jc H`  F  h#  h2 i S "`Jc F h2 j S "` Jc h2 k S "` $ Nf  F  l3   h2 m S "`Jc F h2 n S "` Jc Nf  F  o3 =h2 p S "`Jc F h2 q S "` Jc h2 rB S "`2 f 2$  s3 B` F  t# C H`  F  u#  F h2 v S "`Jc F h2 w S "` Jc H`  F  x#  h2 y S "`Jc F h2 z S "` Jc ` F  {#   H`  F  |#  F h2 } S "`Jc F h2 ~ S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`2 f 2$  3 p% ` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc ` F  #   H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`2 f 2$  3 S  ` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc ` F  #   H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`2 f 2$  3 6  ` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc ` F  #   H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`23`   #  F h  S "`  f 2$  3 `` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc ` F  #   H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`2 f 2$  3 B` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc ` F  #   H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc Ł !F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`2 f 2$  3 p% ` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc ` F  #   H`  F  #  F h2   S "`Jc F h2   S "` Jc H`  F   #  h2   S "`Jc F h2   S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`2 f 2$  3 S  ` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc ` F  #   H`  F  #  F h2   S "`Jc F h2 ! S "` Jc H`  F  "#  h2 # S "`Jc F h2 $ S "` Jc h2 % S "` $ Nf  F  &3   h2 ' S "`Jc F h2 ( S "` Jc Nf  F  )3 =h2 * S "`Jc F h2 + S "` Jc h2 ,B S "`2 f 2$  -3 6  ` F  .# C H`  F  /#  F h2 0 S "`Jc F h2 1 S "` Jc H`  F  2#  h2 3 S "`Jc F h2 4 S "` Jc ` F  5#   H`  F  6#  F h2 7 S "`Jc F h2 8 S "` Jc H`  F  9#  h2 : S "`Jc F h2 ; S "` Jc h2 < S "` $ Nf  F  =3   h2 > S "`Jc F h2 ? S "` Jc Nf  F  @3 =h2 A S "`Jc F h2 B S "` Jc h2 CB S "`23`   D# J h E S "`  f 2$  F3 `` F  G# C H`  F  H#  F h2 I S "`Jc F h2 J S "` Jc H`  F  K#  h2 L S "`Jc F h2 M S "` Jc ` F  N#   H`  F  O#  F h2 P S "`Jc F h2 Q S "` Jc H`  F  R#  h2 S S "`Jc F h2 T S "` Jc h2 U S "` $ Nf  F  V3   h2 W S "`Jc F h2 X S "` Jc Nf  F  Y3 =h2 Z S "`Jc F h2 [ S "` Jc h2 \B S "`2 f 2$  ]3 B` F  ^# C H`  F  _#  F h2 ` S "`Jc F h2 a S "` Jc H`  F  b#  h2 c S "`Jc F h2 d S "` Jc ` F  e#   H`  F  f#  F h2 g S "`Jc F h2 h S "` Jc H`  F  i#  h2 j S "`Jc F h2 k S "` Jc h2 l S "` $ Nf  F  m3   h2 n S "`Jc F h2 o S "` Jc Nf  F  p3 =h2 q S "`Jc F h2 r S "` Jc h2 sB S "`2 f 2$  t3 p% ` F  u# C H`  F  v#  F h2 w S "`Jc F h2 x S "` Jc H`  F  y#  h2 z S "`Jc F h2 { S "` Jc ` F  |#   H`  F  }#  F h2 ~ S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`2 f 2$  3 S  ` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc ` F  #   H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`2 f 2$  3 6  ` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc ` F  #   H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`23`   #  h  S "`  f 2$  3 `` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc ` F  #   H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`2 f 2$  3 B` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc ` F  #   H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`2 f 2$  3 p% ` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc ` F  #   H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`2 f 2$  3 S  ` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc ` F  #   H`  F   #  F h2   S "`Jc F h2   S "` Jc H`  F   #  h2   S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`2 f 2$  3 6  ` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc ` F  #   H`  F   #  F h2 ! S "`Jc F h2 " S "` Jc H`  F  ##  h2 $ S "`Jc F h2 % S "` Jc h2 & S "` $ Nf  F  '3   h2 ( S "`Jc F h2 ) S "` Jc Nf  F  *3 =h2 + S "`Jc F h2 , S "` Jc h2 -B S "`23`   .#  h / S "`  f 2$  03 `` F  1# C H`  F  2#  F h2 3 S "`Jc F h2 4 S "` Jc H`  F  5#  h2 6 S "`Jc F h2 7 S "` Jc ` F  8#   H`  F  9#  F h2 : S "`Jc F h2 ; S "` Jc H`  F  <#  h2 = S "`Jc F h2 > S "` Jc h2 ? S "` $ Nf  F  @3   h2 A S "`Jc F h2 B S "` Jc Nf  F  C3 =h2 D S "`Jc F h2 E S "` Jc h2 FB S "`2 f 2$  G3 B` F  H# C H`  F  I#  F h2 J S "`Jc F h2 K S "` Jc H`  F  L#  h2 M S "`Jc F h2 N S "` Jc ` F  O#   H`  F  P#  F h2 Q S "`Jc F h2 R S "` Jc H`  F  S#  h2 T S "`Jc F h2 U S "` Jc h2 V S "` $ Nf  F  W3   h2 X S "`Jc F h2 Y S "` Jc Nf  F  Z3 =h2 [ S "`Jc F h2 \ S "` Jc h2 ]B S "`2 f 2$  ^3 p% ` F  _# C H`  F  `#  F h2 a S "`Jc F h2 b S "` Jc H`  F  c#  h2 d S "`Jc F h2 e S "` Jc ` F  f#   H`  F  g#  F h2 h S "`Jc F h2 i S "` Jc H`  F  j#  h2 k S "`Jc F h2 l S "` Jc h2 m S "` $ Nf  F  n3   h2 o S "`Jc F h2 p S "` Jc Nf  F  q3 =h2 r S "`Jc F h2 s S "` Jc h2 tB S "`2 f 2$  u3 S  ` F  v# C H`  F  w#  F h2 x S "`Jc F h2 y S "` Jc H`  F  z#  h2 { S "`Jc F h2 | S "` Jc ` F  }#   H`  F  ~#  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`2 f 2$  3 6  ` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc ` F  #   H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`23`   #  < h  S "`  f 2$  3 `` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc ` F  #   H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`2 f 2$  3 B` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc ` F  #   H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`2 f 2$  3 p% ` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc ` F  #   H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`2 f 2$  3 S  ` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc ` F  #   H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`2 f 2$  3 6  ` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc ` F   #   H`  F   #  F h2   S "`Jc F h2   S "` Jc H`  F   #  h2  S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`23`   # D ~ h  S "`  f 2$  3 `` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2   S "`Jc F h2 ! S "` Jc ` F  "#   H`  F  ##  F h2 $ S "`Jc F h2 % S "` Jc H`  F  &#  h2 ' S "`Jc F h2 ( S "` Jc h2 ) S "` $ Nf  F  *3   h2 + S "`Jc F h2 , S "` Jc Nf  F  -3 =h2 . S "`Jc F h2 / S "` Jc h2 0B S "`2 f 2$  13 B` F  2# C H`  F  3#  F h2 4 S "`Jc F h2 5 S "` Jc H`  F  !!!!!!!! ! ! ! ! !!!!!!!!!!!!!!!!!!! !!!"!#!$!%!&!'!(!)!*!+!,!-!.!/!0!1!2!3!4!5!6!7!8!9!:!;!!?!@!A!B!C!D!E!F!G!H!I!J!K!L!M!N!O!P!Q!R!S!T!U!V!W!X!Y!Z![!\!]!^!_!`!a!b!c!d!e!f!g!h!i!j!k!l!m!n!o!p!q!r!s!t!u!v!w!x!y!{!|!}!~!!!6#  h2 7 S "`Jc F h2 8 S "` Jc ` F  9#   H`  F  :#  F h2 ; S "`Jc F h2 < S "` Jc H`  F  =#  h2 > S "`Jc F h2 ? S "` Jc h2 @ S "` $ Nf  F  A3   h2 B S "`Jc F h2 C S "` Jc Nf  F  D3 =h2 E S "`Jc F h2 F S "` Jc h2 GB S "`2 f 2$  H3 p% ` F  I# C H`  F  J#  F h2 K S "`Jc F h2 L S "` Jc H`  F  M#  h2 N S "`Jc F h2 O S "` Jc ` F  P#   H`  F  Q#  F h2 R S "`Jc F h2 S S "` Jc H`  F  T#  h2 U S "`Jc F h2 V S "` Jc h2 W S "` $ Nf  F  X3   h2 Y S "`Jc F h2 Z S "` Jc Nf  F  [3 =h2 \ S "`Jc F h2 ] S "` Jc h2 ^B S "`2 f 2$  _3 S  ` F  `# C H`  F  a#  F h2 b S "`Jc F h2 c S "` Jc H`  F  d#  h2 e S "`Jc F h2 f S "` Jc ` F  g#   H`  F  h#  F h2 i S "`Jc F h2 j S "` Jc H`  F  k#  h2 l S "`Jc F h2 m S "` Jc h2 n S "` $ Nf  F  o3   h2 p S "`Jc F h2 q S "` Jc Nf  F  r3 =h2 s S "`Jc F h2 t S "` Jc h2 uB S "`2 f 2$  v3 6  ` F  w# C H`  F  x#  F h2 y S "`Jc F h2 z S "` Jc H`  F  {#  h2 | S "`Jc F h2 } S "` Jc ` F  ~#   H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`23`   #   h  S "`  f 2$  3 `` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc ` F  #   H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`2 f 2$  3 B` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc ` F  #   H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`2 f 2$  3 p% ` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc ` F  #   H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`2 f 2$  3 S  ` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc ` F  #   H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`2 f 2$  3 6  ` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc ` F  #   H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`23`   #   h  S "`  f 2$  3 `` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F   #  h2   S "`Jc F h2   S "` Jc ` F   #   H`  F   #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`2 f 2$  3 B` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F   #  h2 ! S "`Jc F h2 " S "` Jc ` F  ##   H`  F  $#  F h2 % S "`Jc F h2 & S "` Jc H`  F  '#  h2 ( S "`Jc F h2 ) S "` Jc h2 * S "` $ Nf  F  +3   h2 , S "`Jc F h2 - S "` Jc Nf  F  .3 =h2 / S "`Jc F h2 0 S "` Jc h2 1B S "`2 f 2$  23 p% ` F  3# C H`  F  4#  F h2 5 S "`Jc F h2 6 S "` Jc H`  F  7#  h2 8 S "`Jc F h2 9 S "` Jc ` F  :#   H`  F  ;#  F h2 < S "`Jc F h2 = S "` Jc H`  F  >#  h2 ? S "`Jc F h2 @ S "` Jc h2 A S "` $ Nf  F  B3   h2 C S "`Jc F h2 D S "` Jc Nf  F  E3 =h2 F S "`Jc F h2 G S "` Jc h2 HB S "`2 f 2$  I3 S  ` F  J# C H`  F  K#  F h2 L S "`Jc F h2 M S "` Jc H`  F  N#  h2 O S "`Jc F h2 P S "` Jc ` F  Q#   H`  F  R#  F h2 S S "`Jc F h2 T S "` Jc H`  F  U#  h2 V S "`Jc F h2 W S "` Jc h2 X S "` $ Nf  F  Y3   h2 Z S "`Jc F h2 [ S "` Jc Nf  F  \3 =h2 ] S "`Jc F h2 ^ S "` Jc h2 _B S "`2 f 2$  `3 6  ` F  a# C H`  F  b#  F h2 c S "`Jc F h2 d S "` Jc H`  F  e#  h2 f S "`Jc F h2 g S "` Jc ` F  h#   H`  F  i#  F h2 j S "`Jc F h2 k S "` Jc H`  F  l#  h2 m S "`Jc F h2 n S "` Jc h2 o S "` $ Nf  F  p3   h2 q S "`Jc F h2 r S "` Jc Nf  F  s3 =h2 t S "`Jc F h2 u S "` Jc h2 vB S "`23`   w# 6 h x S "`  f 2$  y3 `` F  z# C H`  F  {#  F h2 | S "`Jc F h2 } S "` Jc H`  F  ~#  h2  S "`Jc F h2  S "` Jc ` F  #   H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`2 f 2$  3 B` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc ` F  #   H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`2 f 2$  3 p% ` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc ` F  #   H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`2 f 2$  3 S  ` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc ` F  #   H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`2 f 2$  3 6  ` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc ` F  #   H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`23`   # 6p h  S "`  f 2$  3 `` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc ` F  #   H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`2 f 2$  3 B` F  # C H`  F  #  F h2  S "`Jc F h2   S "` Jc H`  F   #  h2   S "`Jc F h2   S "` Jc ` F   #   H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`2 f 2$  3 p% ` F  # C H`  F  #  F h2  S "`Jc F h2   S "` Jc H`  F  !#  h2 " S "`Jc F h2 # S "` Jc ` F  $#   H`  F  %#  F h2 & S "`Jc F h2 ' S "` Jc H`  F  (#  h2 ) S "`Jc F h2 * S "` Jc h2 + S "` $ Nf  F  ,3   h2 - S "`Jc F h2 . S "` Jc Nf  F  /3 =h2 0 S "`Jc F h2 1 S "` Jc h2 2B S "`2 f 2$  33 S  ` F  4# C H`  F  5#  F h2 6 S "`Jc F h2 7 S "` Jc H`  F  8#  h2 9 S "`Jc F h2 : S "` Jc ` F  ;#   H`  F  <#  F h2 = S "`Jc F h2 > S "` Jc H`  F  ?#  h2 @ S "`Jc F h2 A S "` Jc h2 B S "` $ Nf  F  C3   h2 D S "`Jc F h2 E S "` Jc Nf  F  F3 =h2 G S "`Jc F h2 H S "` Jc h2 IB S "`2 f 2$  J3 6  ` F  K# C H`  F  L#  F h2 M S "`Jc F h2 N S "` Jc H`  F  O#  h2 P S "`Jc F h2 Q S "` Jc ` F  R#   H`  F  S#  F h2 T S "`Jc F h2 U S "` Jc H`  F  V#  h2 W S "`Jc F h2 X S "` Jc h2 Y S "` $ Nf  F  Z3   h2 [ S "`Jc F h2 \ S "` Jc Nf  F  ]3 =h2 ^ S "`Jc F h2 _ S "` Jc h2 `B S "`2h a S "`t hmn @>$ b #" @ > %Vkf   c3 8 ?$h d S "` 3`   e#   f 2$  f3  t ` F  g# C H`  F  h#  F h2 i S "`Jc F h2 j S "` Jc H`  F  k#  h2 l S "`Jc F h2 m S "`!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!" 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S "` Jc h2 / S "` $ Nf  F  03   h2 1 S "`Jc F h2 2 S "` Jc Nf  F  33 =h2 4 S "`Jc F h2 5 S "` Jc h2 6B S "`2 f 2$  73 J ` F  8# C H`  F  9#  F h2 : S "`Jc F h2 ; S "` Jc H`  F  <#  h2 = S "`Jc F h2 > S "` Jc ` F  ?#   H`  F  @#  F h2 A S "`Jc F h2 B S "` Jc H`  F  C#  h2 D S "`Jc F h2 E S "` Jc h2 F S "` $ Nf  F  G3   h2 H S "`Jc F h2 I S "` Jc Nf  F  J3 =h2 K S "`Jc F h2 L S "` Jc h2 MB S "`2h N S "`W 3` : F O#   f 2$  P3 : Ft ` F  Q# C H`  F  R#  F h2 S S "`Jc F h2 T S "` Jc H`  F  U#  h2 V S "`Jc F h2 W S "` Jc ` F  X#   H`  F  Y#  F h2 Z S "`Jc F h2 [ S "` Jc H`  F  \#  h2 ] S "`Jc F h2 ^ S "` Jc h2 _ S "` $ Nf  F  `3   h2 a S "`Jc F h2 b S "` Jc Nf  F  c3 =h2 d S "`Jc F h2 e S "` Jc h2 fB S "`2 f 2$  g3 : FV ` F  h# C H`  F  i#  F h2 j S "`Jc F h2 k S "` Jc H`  F  l#  h2 m S "`Jc F h2 n S "` Jc ` F  o#   H`  F  p#  F h2 q S "`Jc F h2 r S "` Jc H`  F  s#  h2 t S "`Jc F h2 u S "` Jc h2 v S "` $ Nf  F  w3   h2 x S "`Jc F h2 y S "` Jc Nf  F  z3 =h2 { S "`Jc F h2 | S "` Jc h2 }B S "`2 f 2$  ~3 : F9 ` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc ` F  #   H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`2 f 2$  3 :g F` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc ` F  #   H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`2 f 2$  3 :JF` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc ` F  #   H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`2h  S "` 3` x  #  ) f 2$  3 x t ` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc ` F  #   H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`2 f 2$  3 x V ` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc ` F  #   H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2 B S "`2 f 2$  3 x 9 ` F  # C H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc ` F  #   H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2  B S "`2 f 2$   3 xg ` F   # C H`  F   #  F h2   S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc ` F  #   H`  F  #  F h2  S "`Jc F h2  S "` Jc H`  F  #  h2  S "`Jc F h2  S "` Jc h2  S "` $ Nf  F  3   h2  S "`Jc F h2  S "` Jc Nf  F  3 =h2  S "`Jc F h2  S "` Jc h2  B S "`2 f 2$  !3 xJ` F  "# C H`  F  ##  F h2 $ S "`Jc F h2 % S "` Jc H`  F  &#  h2 ' S "`Jc F h2 ( S "` Jc ` F  )#   H`  F  *#  F h2 + S "`Jc F h2 , S "` Jc H`  F  -#  h2 . 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h y< S "`  h z< S "`'  h {< S "` Z ( h |< S "` ' h }< S "`  Nf    ~<3  $ h < S "`  h < S "`  h < S "` W h < S "`'  h < S "`7 * f (  <3 ( h < S "`( M h < S "`M ) h < S "` ) ] h <B S "`] ( m h <B S "` ) h <B S "`   Nf   } (  <3   y , h < S "`  } h < S "` } ( h <B S "`Ph <B S "` Ph <B S "`  PNf    <3 p# h < S "`  h < S "`  Nf    <3 `ph < S "`  h < S "`  Nf    <3 4h < S "`  h < S "`  Nf    <3 'h < S "`  h < S "`  h <B S "`  Ph <B S "`g P{ h <B S "`  `h <B S "`w ` h <B S "`t h < S "`ph < S "`  ph < S "` p h < S "`  h < S "`t   < <?"6@`NNN?NzZf 4I <3 Vpl#n < # $BCDEFjJlYE2}dJ18->-F*M&T!Zai 0ZTQ],)!>QV5Z:gGi^vk *U7i (":.NNpW^:7<'DDQSNsXW]IoEz;(  :/ :?QhNZ fK(lK8(]>vjZZSJE=b"^ ]glX\@                                          `"`] v f SI <3 I`B < c $Dg I`B < c $Dg ZZI`B < c $Dg I`B < c $Dg jjIp`  I <#  I`B < c $Dg I`B < c $Dg z z I`B < c $Dg   I`B < c $Dg   I`B < c $Dg   Ip`  I <#  3 I`B < c $Dg I`B < c $Dg z z I`B < c $Dg   I`B < c $Dg   I`B < c $Dg   Ip`  I <# 3 SI`B < c $Dg I`B < c $Dg z z I`B < c $Dg   I`B < c $Dg   I`B < c $Dg   Iv f SI <3 4@ `B < c $Dg I`B < c $Dg ZZI`B < c $Dg I`B < c $Dg jjIp`  I <#  I`B < c $Dg I`B < c $Dg z z I`B < c $Dg   I`B < c $Dg   I`B < c $Dg   Ip`  I <#  3 I`B < c $Dg I`B < c $Dg z z I`B < c $Dg   I`B < c $Dg   I`B < c $Dg   Ip`  I <# 3 SI`B < c $Dg I`B < c $Dg z z I`B < c $Dg   I`B < c $Dg   I`B < c $Dg   I < T ?"6@`NNN?N  < T ?"6@`NNN?N Kh !F#0 <# #" N4z -l <3 #" /$F#, 3` l <# l1` P +  <# lh < S "`m  0` P +  <# P + h < S "`  ] h < S "` ]  h < S "` ] h < S "` ]  h < S "` ] h < S "` p] h < S "` ] ph < S "` `] h < S "` ] `h < S "` P] (,` P +  <# P + h < S "`M  h < S "`M  h < S "`M  h < S "`M h < S "`M  h < S "`M p h < S "`M  ph < S "`M ` h < S "`M  `h < S "`M P X'` P +  <# P + h < S "` h < S "` - h < S "`-  h < S "` = h < S "`=  h < S "`- h < S "`-  h < S "` = h < S "`=  h < S "` M h = S "`p-h = S "`- h = S "` = h = S "`=  h = S "` M  h = S "`-qh = S "`= h = S "`=  h = S "` M h  = S "`-ph  = S "`p=h  = S "`= h  = S "` M  h  = S "`-ah = S "`=qh = S "`=qh = S "`M h = S "``=h = S "`=ph = S "`pM h = S "`=`h = S "`=`h = S "`M ph = S "`=`h = S "``M h = S "`=Ph = S "`M `h = S "`PM ` M P +  =# M P + h = S "`]  h = S "`]  h = S "`  m ` M )   =# M + h != S "`M ) h "= S "` ] ( h #= S "`] ) h $= S "` m ( h %= S ........ . . . . ................... .!.".#.$.%.&.'.(.).*.+.,.-.../.0.1.2.3.4.5.6.7.8.9.:.;.<.=.>.?.@.A.B.C.D.E.F.G.H.I.J.K.L.M.N.O.P.Q.R.S.T.U.V.W.X.Y.Z.[.\.].^._.`.a.b.c.d.e.f.g.h.i.j.k.l.m.o.p.q.r.s.t.u.v.w.x.y.z.{.|.}.~..."`m ) h &= S "`]  h '= S "` m  h (= S "`m  h )= S "`]  h *= S "`  m h += S "`m  h ,= S "`]  h -= S "` m  h .= S "`] p h /= S "` m h 0= S "`m  h 1= S "`   h 2= S "`]  ph 3= S "` pm h 4= S "`m  h 5= S "`   h 6= S "`] ` h 7= S "` m ph 8= S "`m p h 9= S "` } h := S "`]  `h ;= S "` `m h <= S "`m  ph == S "` p} h >= S "`] P h ?= S "` m `h @= S "`m ` h A= S "` } ph B= S "` Po h C= S "`m  `h D= S "` ` ` }   E=# }  h F= S "`}  h G= S "`} p h H= S "`}  ph I= S "`ph J= S "`-ph K= S "`-`h L= S "`P=h M= S "`  h N= S "` -  O= B?"6@`NNN?N P= 6?"6@`NNN?N -z  I Q=3 #" !!0h R=  BCDEFjJlYE2}dJ18->-F*M&T!Zai 0ZTQ],)!>QV5Z:gGi^vk *U7i (":.NNpW^:7<'DDQSNsXW]IoEz;(  :/ :?QhNZ fK(lK8(]>vjZZSJE=b"^ ]glX\@                                          `"`  p ` SI S=# t I`B T= c $Dg I`B U= c $Dg ZZI`B V= c $Dg I`B W= c $Dg jjIp`  I X=#  I`B Y= c $Dg I`B Z= c $Dg z z I`B [= c $Dg   I`B \= c $Dg   I`B ]= c $Dg   Ip`  I ^=#  3 I`B _= c $Dg I`B `= c $Dg z z I`B a= c $Dg   I`B b= c $Dg   I`B c= c $Dg   Ip`  I d=# 3 SI`B e= c $Dg I`B f= c $Dg z z I`B g= c $Dg   I`B h= c $Dg   I`B i= c $Dg   Iv f SI j=3  I`B k= c $Dg I`B l= c $Dg ZZI`B m= c $Dg I`B n= c $Dg jjIp`  I o=#  I`B p= c $Dg I`B q= c $Dg z z I`B r= c $Dg   I`B s= c $Dg   I`B t= c $Dg   Ip`  I u=#  3 I`B v= c $Dg I`B w= c $Dg z z I`B x= c $Dg   I`B y= c $Dg   I`B z= c $Dg   Ip`  I {=# 3 SI`B |= c $Dg I`B }= c $Dg z z I`B ~= c $Dg   I`B = c $Dg   I`B = c $Dg   I = Z= ?"6@`NNN?N  = Z= ?"6@`NNN?N  = 6 ?"6@ NNN?N bah a1 =# #"  p5`  r, =#  r,H4t EP/ +  =# #"  r,3` EP/ +  =# EP/ + 1` P +  =# EP/ + h = S "`m  0` P +  =# P + h = S "`  ] h = S "` ]  h = S "` ] h = S "` ]  h = S "` ] h = S "` p] h = S "` ] ph = S "` `] h = S "` ] `h = S "` P] (,` P +  =# P + h = S "`M  h = S "`M  h = S "`M  h = S "`M h = S "`M  h = S "`M p h = S "`M  ph = S "`M ` h = S "`M  `h = S "`M P X'` P +  =# P + h = S "` h = S "` - h = S "`-  h = S "` = h = S "`=  h = S "`- h = S "`-  h = S "` = h = S "`=  h = S "` M h = S "`p-h = S "`- h = S "` = h = S "`=  h = S "` M  h = S "`-qh = S "`= h = S "`=  h = S "` M h = S "`-ph = S "`p=h = S "`= h = S "` M  h = S "`-ah = S "`=qh = S "`=qh = S "`M h = S "``=h = S "`=ph = S "`pM h = S "`=`h = S "`=`h = S "`M ph = S "`=`h = S "``M h = S "`=Ph = S "`M `h = S "`PM ` M P +  =# M P + h = S "`]  h = S "`]  h = S "`  m ` M )  =# M + h = S "`M ) h = S "` ] ( h = S "`] ) h = S "` m ( h = S "`m ) h = S "`]  h = S "` m  h = S "`m  h = S "`]  h = S "`  m h = S "`m  h = S "`]  h = S "` m  h = S "`] p h = S "` m h = S "`m  h = S "`   h = S "`]  ph = S "` pm h = S "`m  h = S "`   h = S "`] ` h = S "` m ph = S "`m p h = S "` } h = S "`]  `h = S "` `m h = S "`m  ph = S "` p} h = S "`] P h = S "` m `h = S "`m ` h = S "` } ph = S "` Po h = S "`m  `h = S "` ` ` }   =# }  h = S "`}  h = S "`} p h = S "`}  ph = S "`ph = S "`-ph = S "`-`h = S "`P=h = S "`  h = S "` -  = <?"6@`NNN?N =/  = <?"6@`NNN?N!;   = 6?"6@`NNN?Nr+t :I =# #" aC1h = S "`  h = S "`-  h > S "` M ( )` :I ># :Ih > S "` - h > S "`  H`    >#   h > S "`  h > S "`  h > S "` = h > S "`-  h  > S "`= * ` (   ># ( h  > S "`( M h  > S "`M ) h  > S "` ) ] h >B S "`] ( m h >B S "` ) h >B S "`   H`   } (  >#    , h > S "`  } h > S "` } ( h >B S "`Ph >B S "` Ph >B S "`  PH`    ># p h > S "`  h > S "`  H`    ># `ph > S "`  h > S "`  H`    ># -h > S "`  h > S "`  H`     ># -h !> S "`  h "> S "`  h #>B S "`  Ph $>B S "`m P h %>B S "`  `h &>B S "`} ` h '>B S "`z h (> S "`ph )> S "`  ph *> S "` p h +> S "`  h ,> S "`z   h ->  BCDEFjJlYE2}dJ18->-F*M&T!Zai 0ZTQ],)!>QV5Z:gGi^vk *U7i (":.NNpW^:7<'DDQSNsXW]IoEz;(  :/ :?QhNZ fK(lK8(]>vjZZSJE=b"^ ]glX\@                                          `"`c p ` SI .># I`B /> c $Dg I`B 0> c $Dg ZZI`B 1> c $Dg I`B 2> c $Dg jjIp`  I 3>#  I`B 4> c $Dg I`B 5> c $Dg z z I`B 6> c $Dg   I`B 7> c $Dg   I`B 8> c $Dg   Ip`  I 9>#  3 I`B :> c $Dg I`B ;> c $Dg z z I`B <> c $Dg   I`B => c $Dg   I`B >> c $Dg   Ip`  I ?># 3 SI`B @> c $Dg I`B A> c $Dg z z I`B B> c $Dg   I`B C> c $Dg   I`B D> c $Dg   Iv f SI E>3 :@ `B F> c $Dg I`B G> c $Dg ZZI`B H> c $Dg I`B I> c $Dg jjIp`  I J>#  I`B K> c $Dg I`B L> c $Dg z z I`B M> c $Dg   I`B N> c $Dg   I`B O> c $Dg   Ip`  I P>#  3 I`B Q> c $Dg I`B R> c $Dg z z I`B S> c $Dg   I`B T> c $Dg   I`B U> c $Dg   Ip`  I V># 3 SI`B W> c $Dg I`B X> c $Dg z z I`B Y> c $Dg   I`B Z> c $Dg   I`B [> c $Dg   I \> 6 ?"6@ NNN?N sh  " ]># #"  t 9?  ^># #"  "`  m _># / $`  m `>#  m^`  m a>#  m` 3  b>#  mj` W  c># 3 ` l  d># l h e> S "`l  f -   f>3  O h g> S "`- Z h h> S "`Z  h i> S "`  h j> S "` " , Nf ~ c  k>3 h  h l> S "`~ h m> S "`~ c h n> S "`j  ` _  o># W h p> S "`l W h q> S "`]  h r> S "` M h s> S "`M ) h t> S "` M  h u> S "`M  h v> S "` ] + h w> S "` M h x> S "`M  h y> S "`  ] h z> S "`] ) h {> S "` M  h |> S "`M  h }> S "` ]  h ~> S "` m * h > S "`M h > S "`M h > S "` ] h > S "`]  h > S "`  m h > S "`m # + h > S "`pM h > S "`M  h > S "` ]  h > S "`]  h > S "` m  h > S "`m  # h > S "`M ph > S "`M p h > S "` ] h > S "`]  h > S "`  m h > S "`m  h > S "``M h > S "`M  ph > S "` p] h > S "`]  h > S "` m  h > S "`m  h > S "`M `h > S "`M ` h > S "` ] ph > S "`] p h > S "` m h > S "`m  h > S "`   h > S "`PM h > S "`M  `h > S "` `] h > S "`]  ph > S "` pm h > S "`m  h > S "`  h > S "`M P h > S "` ] `h > S "`] ` h > S "` m ph > S "`m p h > S "` } h > S "` P] h > S "`]  `h > S "` `m h > S "`m  ph > S "` p} h > S "`}  h > S "`] P h > S "` m `h > S "`m ` h > S "` } ph > S "`} p h > S "` Pm h > S "`m  `h > S "` `~ h > S "`}  pf -   >3  N + h > S "`- Z h > S "`Z  h > S "`  f -   >3 { )  h > S "`- Z h > S "`Z  h > S "`  h > S "` M X f -   >3  ) V h > S "`- Z h > S "`Z  h > S "`  f -   >3  )  V h > S "`- Z h > S "`Z  h > S "`  f -   >3  ) X h > S "`- Z h > S "`Z  h > S "`  f -   >3   h > S "`- Z h > S "`Z  h > S "`  f -   >3 ~  h > S "`- Z h > S "`Z  h > S "`  d`  V @  >#  V @ f -   >3  V h > S "`- Z h > S "`Z  h > S "`  f -   >3  V  h > S "`- Z h > S "`Z  h > S "`  h > S "` V @ h > S "` ) X h > S "` " h > S "`! P h > S "`! P F Nf ~ c  >3 ~ c h > S "`~ h > S "`~ c Nf ~ c  >3 ~  h > S "`~ h > S "`~ c .`  5  >#  7 Nf ~ c  >3   h > S "`~ h > S "`~ c h > S "`  5 Nf ~ c  >3  p_ h > S "`~ h > S "`~ c Nf ~ c  >3  \ ph > S "`~ h > S "`~ c Nf ~ c  >3  4 h > S "`~ h > S "`~ c Nf ~ c  >3 # P `h > S "`~ h > S "`~ c Nf ~ c  >3 m % h > S "`~ h > S "`~ c Nf ~ c  >3  n Ph ? S "`~ h ? S "`~ c Nf ~ c  ?3  _ + h ? S "`~ h ? S "`~ c h ? S "` a h ? S "` _ Nf ~ c  ?3 ~  h ? S "`~ h  ? S "`~ c h  ? S "`Q ~ `h  ? S "` R Nf ~ c   ?3  # `h  ? S "`~ h ? S "`~ c Nf ~ c  ?3 Ph ? S "`~ h ? S "`~ c Nf ~ c  ?3 N { Ph ? S "`~ h ? S "`~ c Nf ~ c  ?3 {  Ph ? S "`~ h ? S "`~ c Nf ~ c  ?3   Ph ? S "`~ h ? S "`~ c Nf ~ c  ?3 _  Ph ? S "`~ h ? S "`~ c Nf ~ c  ?3 1 _ Ph ? S "`~ h  ? S "`~ c Nf ~ c  !?3   Ph "? S "`~ h #? S "`~ c Nf ~ c  $?3 ! N Ph %? S "`~ h &? S "`~ c Nf ~ c  '?3   Ph (? S "`~ h )? S "`~ c Nf ~ c  *?3  0 Ph +? S "`~ h ,? S "`~ c Nf ~ c  -?3   Ph .? S "`~ h /? S "`~ c Nf ~ c  0?3 # Ph 1? S "`~ h 2? S "`~ c h 3? 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