frishman,non-perturbative field theory--from two dimensional conformal field theory to qcd in four dimensions

frishman,non-perturbative field theory--from two dimensional conformal field theory to qcd in four dimensions

ID:31470472

大小:2.84 MB

页数:456页

时间:2019-01-10

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1、ThispageintentionallyleftblankNON-PERTURBATIVEFIELDTHEORYFromTwo-DimensionalConformalFieldTheorytoQCDinFourDimensionsProvidinganewperspectiveonquantumfieldtheory,thisbookgivesaped-agogicalandup-to-dateexpositionofnon-perturbativemethodsinrelativisticquantumfieldtheoryandintroducestherea

2、dertomodernresearchworkintheoreticalphysics.Itdescribesindetailnon-perturbativemethodsinquantumfieldtheory,andexplorestwo-dimensionalandfour-dimensionalgaugedynamicsusingthosemethods.Thebookconcludeswithasummaryemphasizingtheinterplaybetweentwo-andfour-dimensionalgaugetheories.Aimedatg

3、raduatestudentsandresearchers,thisbookcoverstopicsfromtwo-dimensionalconformalsymmetry,affineLiealgebras,solitons,integrablemodels,bosonizationand’tHooftmodel,tofour-dimensionalconformalinvariance,inte-grability,largeNexpansion,Skyrmemodel,monopolesandinstantons.Applica-tions,firsttosimp

4、lefieldtheoriesandgaugedynamicsintwodimensions,andthentogaugetheoriesinfourdimensionsandquantumchromodynamics(QCD)inparticular,arethoroughlydescribed.YitzhakFrishmanisaProfessorEmeritusattheWeizmannInstitute,Israel,wherehehasservedasHeadoftheEinsteinCentreforTheoreticalPhysicsandHeadof

5、theDepartmentofParticlePhysics.JacobSonnenscheinisaProfessorofPhysicsatTelAvivUniversity,Israel,wherehewasHeadoftheParticlePhysicsDepartmentfrom2003to2007.CAMBRIDGEMONOGRAPHSONMATHEMATICALPHYSICSGeneralEditors:P.V.Landshoff,D.R.Nelson,S.WeinbergS.J.AarsethGravitationalN-BodySimulations

6、:ToolsandAlgorithmsJ.Ambjørn,B.DurhuusandT.JonssonQuantumGeometry:AStatisticalFieldTheoryApproachA.M.AnileRelativisticFluidsandMagneto-fluids:WithApplicationsinAstrophysicsandPlasmaPhysicsJ.A.deAzc´arragaandJ.M.IzquierdoLieGroups,LieAlgebras,CohomologyandSome†ApplicationsinPhysics†O.Ba

7、belon,D.BernardandM.TalonIntroductiontoClassicalIntegrableSystemsF.BastianelliandP.vanNieuwenhuizenPathIntegralsandAnomaliesinCurvedSpaceV.BelinskiandE.VerdaguerGravitationalSolitonsJ.BernsteinKineticTheoryintheExpandingUniverseG.F.BertschandR.A.BrogliaOscillationsinFiniteQuantumSyste

8、ms†N.

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