Stratifolds And Equivariant Cohomology Theories [Elektronische Ressource] / Haggai Tene. Mathematisch-Naturwissenschaftliche Fakultät

orStratifoldsRheiniscAndeneEquivh-Wilhelms-UnivarianvtBonn,CohomologyFTheoriesBonnDissertationezurHaggaiErlangungJerusalem,des2010Doktorgradeshen(Dr.riedricrer.ersit?tnat.)vdergelMathematiscgthon-NaturwissenscThaftlicaushenIsraelFAugustakult?tdert:Angefertigtungsjmit(Bonn)GenehmigungkderriedricMathemaPromotion:tis2011c2.h-NaturwissenscDr.haftlicB?henagFErscakult?thderKrecRheinisc(Bonn)henReferenFProf.riedricCarl-Fh-Wilhelms-Univhersit?tdigheimerBonnT.der1.11.10.2010Referenheint:aProf.r:Dr.MatthiasvConCohomologyten61tsducChaptert1.66Indtrocupduction924ardsChapter612.theStratifolds77and7.2.P7.3.arametrizedHStratifoldsThe1148Chapter6.2.3.6.3.StratifoldkwHomologyateTheories7413Negativ3.1.nRepofortTabofoutjoinsstratifoldprohomologyApp13tation3.2.AppRepcategoryortLieabEquivouthomologylobaccallylogyniteBorelhomologyStratifold18homolo3.3.StratifoldLoandcallySomenite7.stratifoldducthomologyT22F3.4.teStratifoldAnotherendcuphomologyt25cohomologyChapterin4.heStratifoldbCohomologycyclesTheoriesKrec29and4.1.ductRep1ort,absignouttionsstratifold2cohomologymo29Bibliograph4.2.CompactStratifoldGroupscohomology6.1.withariancompactstratifoldsupp48ortStratifold35kw4.3.cohomoStratifold55endStratifoldcohomologycohomology376.4.Chapterbac5.ardsBacgykw6.5.ardsT(Co)HomologyhomologyandcohomologyEquiv6.6.ariancomputationstChapterPOnoincar?ProDualiniteyate38for5.1.iGroupi(co)homologyGroupswith7.1.codescriptionecienthetsproinucaincatehain77complexAn38terpretation5.2.