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  • We construct a class of smooth solutions in three-dimensional Vasiliev higher spin theories based on the gauge algebra hs[λ]. These solutions naturally generalize the previously constructed conical defect solutions in higher spin theories with sl(N) gauge algebra, to which they reduce when λ is taken to be equal to N. We provide evidence for their identification with specific primary states of the W ()[λ] algebra in a particular classical limit. In terms of the Gaberdiel-Gopakumar-’t Hooft limit of the W ( )N( ) minimal models, this limit corresponds to a regime where the ’t Hooft coupling becomes large.
  • We construct a class of smooth solutions in three-dimensional Vasiliev higher spin theories based on the gauge algebra hs[λ]. These solutions naturally generalize the previously constructed conical defect solutions in higher spin theories with sl(N) gauge algebra, to which they reduce when λ is taken to be equal to N. We provide evidence for their identification with specific primary states of the W ()[λ] algebra in a particular classical limit. In terms of the Gaberdiel-Gopakumar-’t Hooft limit of the W ( )N( ) minimal models, this limit corresponds to a regime where the ’t Hooft coupling becomes large. (en)
Title
  • A note on conical solutions in 3D Vasiliev theory
  • A note on conical solutions in 3D Vasiliev theory (en)
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  • A note on conical solutions in 3D Vasiliev theory
  • A note on conical solutions in 3D Vasiliev theory (en)
skos:notation
  • RIV/68378271:_____/13:00425694!RIV14-GA0-68378271
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  • I, P(GAP203/11/1388)
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  • 5
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  • 58874
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  • RIV/68378271:_____/13:00425694
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  • algebra; gauge; spin; high; model; minimal; approximation; classical; dimension; 3 SL(N) (en)
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  • US - Spojené státy americké
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  • [29FF922A2C08]
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  • Journal of High Energy Physics
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  • 2013
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  • Raeymaekers, Joris
  • Procházka, Tomáš
  • Campoleoni, A.
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  • 000321374400052
issn
  • 1029-8479
number of pages
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  • 10.1007/JHEP05(2013)052
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