path integrals in physics, vol.2. qft, statistical physics and modern applications - chaichian m., demic~0

path integrals in physics, vol.2. qft, statistical physics and modern applications - chaichian m., demic~0

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时间:2018-07-28

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1、PathIntegralsinPhysicsVolumeIIQuantumFieldTheory,StatisticalPhysicsandotherModernApplicationsPathIntegralsinPhysicsVolumeIIQuantumFieldTheory,StatisticalPhysicsandotherModernApplicationsMChaichianDepartmentofPhysics,UniversityofHelsinkiandHelsinkiInstituteof

2、Physics,FinlandandADemichevInstituteofNuclearPhysics,MoscowStateUniversity,RussiaInstituteofPhysicsPublishingBristolandPhiladelphiacIOPPublishingLtd2001Allrightsreserved.Nopartofthispublicationmaybereproduced,storedinaretrievalsystemortransmittedinanyformor

3、byanymeans,electronic,mechanical,photocopying,recordingorotherwise,withoutthepriorpermissionofthepublisher.MultiplecopyingispermittedinaccordancewiththetermsoflicencesissuedbytheCopyrightLicensingAgencyunderthetermsofitsagreementwiththeCommitteeofVice-Chance

4、llorsandPrincipals.BritishLibraryCataloguing-in-PublicationDataAcataloguerecordforthisbookisavailablefromtheBritishLibrary.ISBN075030801X(Vol.I)0750308028(Vol.II)0750307137(2Vol.set)LibraryofCongressCataloging-in-PublicationDataareavailableCommissioningEdito

5、r:JamesRevillProductionEditor:SimonLaurensonProductionControl:SarahPlentyCoverDesign:VictoriaLeBillonMarketingExecutive:ColinFentonPublishedbyInstituteofPhysicsPublishing,whollyownedbyTheInstituteofPhysics,LondonInstituteofPhysicsPublishing,DiracHouse,Temple

6、Back,BristolBS16BE,UKUSOffice:InstituteofPhysicsPublishing,ThePublicLedgerBuilding,Suite1035,150SouthIndependenceMallWest,Philadelphia,PA19106,USATypesetinTEXusingtheIOPBookmakerMacrosPrintedintheUKbyBookcraft,MidsomerNorton,BathContentsPrefacetovolumeIIix3Qu

7、antumfieldtheory:thepath-integralapproach13.1Path-integralformulationofthesimplestquantumfieldtheories23.1.1Systemswithaninfinitenumberofdegreesoffreedomandquantumfieldtheory23.1.2Path-integralrepresentationfortransitionamplitudesinquantumfieldtheories143.1.3Spin

8、orfields:quantizationviapathintegralsoverGrassmannvariables213.1.4Perturbationexpansioninquantumfieldtheoryinthepath-integralapproach223.1.5GeneratingfunctionalsforGreenfunctionsandanintroductiont

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