Topological Quantum Field Theory and Four Manifolds - Jose Labastida

Topological Quantum Field Theory and Four Manifolds - Jose Labastida

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时间:2019-08-12

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1、TOPOLOGICALQUANTUMFIELDTHEORYANDFOURMANIFOLDSMATHEMATICALPHYSICSSTUDIESEditorialBoard:MaximKontsevich,IHES,Bures-sur-Yvette,FranceMassimoPorrati,NewYorkUniversity,NewYork,U.S.A.VladimirMatveev,UniversitéBourgogne,Dijon,FranceDanielSternheimer,UniversitéBourgogn

2、e,Dijon,FranceVOLUME25TopologicalQuantumFieldTheoryandFourManifoldsbyJOSELABASTIDAandMARCOSMARINOAC.I.P.CataloguerecordforthisbookisavailablefromtheLibraryofCongress.ISBN1-4020-3058-4(HB)ISBN1-4020-3177-7(e-book)PublishedbySpringer,P.O.Box17,3300AADordrecht,The

3、Netherlands.SoldanddistributedinNorth,CentralandSouthAmericabySpringer,101PhilipDrive,Norwell,MA02061,U.S.A.Inallothercountries,soldanddistributedbySpringer,P.O.Box322,3300AHDordrecht,TheNetherlands.Printedonacid-freepaperAllRightsReserved©2005SpringerNopartoft

4、hisworkmaybereproduced,storedinaretrievalsystem,ortransmittedinanyformorbyanymeans,electronic,mechanical,photocopying,microfilming,recordingorotherwise,withoutwrittenpermissionfromthePublisher,withtheexceptionofanymaterialsuppliedspecificallyforthepurposeofbein

5、genteredandexecutedonacomputersystem,forexclusiveusebythepurchaserofthework.PrintedintheNetherlands.TableofContentsPreface............................vii1.TopologicalAspectsofFour-Manifolds.............11.1.Homologyandcohomology................11.2.Theintersect

6、ionform..................21.3.Self-dualandanti-self-dualforms..............41.4.Characteristicclasses...................51.5.Examplesoffour-manifolds.Complexsurfaces........61.6.SpinandSpinc-structuresonfour-manifolds.........92.TheTheoryofDonaldsonInvariants..

7、............122.1.Yang–Millstheoryonafour-manifold...........122.2.SU(2)andSO(3)bundles.................142.3.ASDconnections.....................162.4.Reducibleconnections..................182.5.Alocalmodelforthemodulispace.............192.6.Donaldsoninvariants

8、...................222.7.Metricdependence....................273.TheTheoryofSeiberg–WittenInvariants............313.1.TheSeiberg–Wittenequations...............313.2.TheSeibe

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