超對(duì)稱理論導(dǎo)論.pdf

超對(duì)稱理論導(dǎo)論.pdf

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1、FERMILAB-PUB-96/445-TINTRODUCTIONTOSUPERSYMMETRYJOSEPHD.LYKKENFermiNationalAcceleratorLaboratoryP.O.Box500Batavia,IL60510Theselecturesgiveaself-containedintroductiontosupersymmetryfromamodernperspective.Emphasisisplacedonmaterialessentialtounderstandingduali

2、ty.Topicsinclude:centralchargesandBPS-saturatedstates,supersymmetricnonlin-earsigmamodels,N=2Yang-Millstheory,holomorphyandtheN=2Yang-Millsβfunction,supersymmetryin2,6,10,and11spacetimedimensions.1Introduction“Nevermind,lads.Sametimetomorrow.Wemustgetawinner

3、oneday.”–PeterCook,asthedoomsdayprophetin“TheEndoftheWorld”.Supersymmetry,alongwithitsmonozygoticsiblingsuperstringtheory,hasbecomethedominantframeworkforformulatingphysicsbeyondthestandardmodel.Thisdespitethefactthat,asofthismorning,thereisnounambiguousexpe

4、rimentalevidenceforeitheridea.Theorists?ndsupersymmetryappealingforreasonswhicharebothphenomenologicalandtechnical.IntheselecturesIwillfocusexclusivelyonthetechnicalappeal.Therearemanygoodrecentre-viewsofthephenomenologyofsupersymmetry.1Somegoodtechnicalrevi

5、ewsareWessandBagger,2West,3andSohnius.4Thegoaloftheselecturesistoprovidethestudentwiththetechnicalback-arXiv:hep-th/9612114v111Dec1996groundrequisitefortherecentapplicationsofdualityideastosupersymmetricgaugetheoriesandsuperstrings.Morespeci?cally,ifyouabsor

6、bthematerialintheselectures,youwillunderstandSection2ofSeibergandWitten,5andyouwillhaveavaguenotionofwhytheremightbesuchathingasM-theory.Beyondthat,you’reonyourown.2RepresentationsofSupersymmetry2.1Thegeneral4-dimensionalsupersymmetryalgebraAsymmetryoftheS-m

7、atrixmeansthatthesymmetrytransformationshavethee?ectofmerelyreshu?ingtheasymptoticsingleandmultiparticlestates.TheknownsymmetriesoftheS-matrixinparticlephysicsare:1?Poincar′einvariance,thesemi-directproductoftranslationsandLorentzrotations,withgeneratorsPm,M

8、mn.?So-called“internal”globalsymmetries,relatedtoconservedquantumnumberssuchaselectricchargeandisospin.ThesymmetrygeneratorsareLorentzscalarsandgenerateaLiealgebra,j[B?,Bk]=iC?kBj,(1)jwheretheCa

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