Introduction to AdS-CFT

Introduction to AdS-CFT

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时间:2019-07-20

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1、TIT/HEP-578December2007IntroductiontoAdS-CFTlecturesbyHoratiuNastaseGlobalEdgeInstitute,TokyoInstituteofTechnologyOokayama2-12-1,Meguro,Tokyo152-8550,JapanAbstractTheselecturespresentanintroductiontoAdS-CFT,andarein-arXiv:0712.0689v2[hep-th]20Dec2007tendedbothf

2、orbeginingandmoreadvancedgraduatestudents,whicharefamiliarwithquantumfieldtheoryandhaveaworkingknowledgeoftheirbasicmethods.Familiaritywithsupersymmetry,generalrelativityandstringtheoryishelpful,butnotnecessary,asthecourseintendstobeasself-containedaspossible.Iw

3、illintro-ducetheneededelementsoffieldandgaugetheory,generalrelativ-ity,supersymmetry,supergravity,stringsandconformalfieldthe-ory.ThenIdescribethebasicAdS-CFTscenario,ofN=4SuperYang-Mills’srelationtostringtheoryinAdS5×S5,andapplicationsthatcanbederivedfromit:3-po

4、intfunctions,quark-antiquarkpo-tential,finitetemperatureandscatteringprocesses,theppwavecorrespondenceandspinchains.Ialsodescribesomegeneralprop-ertiesofgravitydualsofgaugetheories.1IntroductionThesenotesarebasedonlecturesgivenattheTokyoInstituteofTechnologyanda

5、ttheTokyoMetropolitanUniversityin2007.Thefullmaterialisdesignedtobetaughtin12lecturesof1.5hourseach,eachlecturecorrespondingtoasection.IhaveaddedsomematerialattheenddealingwithcurrentresearchonobtainingmodelsthatbetterdescribeQCD.Otherwise,thecoursedealswiththe

6、basicAdS-CFTscenario,relatingstringtheoryinAdS×S5toN=4SupersymmetricYang-Millstheoryin4dimensions,sincethisisthe5bestunderstoodandthemostrigorouslydefinedcase.SowhatistheAntideSitter-ConformalFieldtheorycorrespondence,orAdS-CFT?Itisarelationbetweenaquantumfieldth

7、eorywithconformalinvariance(ageneralizationofscalinginvariance),livinginourflat4dimensionalspace,andstringtheory,whichisaquantumtheoryofgravityandotherfields,livinginthebackgroundsolutionofAdS×S55(5dimensionalAntideSitterspacetimesa5-sphere),acurvedspacewiththepr

8、opertythatalightsignalsenttoinfinitycomesbackinafinitetime.Theflat4dimensionalspacelivesattheboundary(atinfinity)oftheAdS×S5,thusthecorrespondence(orequivalence)is5saidtobeanexa

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