It was recently proposed that a large N limit of a family of minimal model CFTs is dual to a certain higher spin gravity theory in AdS3, where the ’t Hooft coupling constant of the CFT is related to a deformation parameter of the higher spin algebra. We identify the asymptotic symmetry algebra of the higher spin theory for generic ’t Hooft parameter, and show that it coincides with a family of W-algebras previously discovered in the context of the KP hierarchy. We furthermore demonstrate that this family of W-algebras controls the representation theory of the minimal model CFTs in the ’t Hooft limit. This provides a non-trivial consistency check of the proposal and explains part of the underlying mechanism.ISSN:1126-6708ISSN:1029-847
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Abstract We analyze the asymptotic symmetry of higher spin gravity with M × M matrix valued fields, ...
A new family of higher spin algebras that arises upon restricting matrix extensions of shs[λ] is fou...
The holographic duals of higher spin theories on AdS3 are described by the large N limit of a family...
The holographic duals of higher spin theories on AdS3 are described by the large N limit of a family...
A duality between the large N ’t Hooft limit of the WDN minimal model CFTs and a higher spin gravity...
The holographic duals of higher spin theories on AdS_3 are described by the large N limit of a famil...
The non-linear W∞[μ] symmetry algebra underlies the duality between the WN minimal model CFTs and th...
Recently a duality between a family of N=2 supersymmetric higher spin theories on AdS3, and the ’t H...
The even spin We∞ algebra that is generated by the stress energy tensor together with one Virasoro p...
Abstract: We propose a holographic duality between a higher spin AdS3 gravity with so(p) extended su...
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International audienceWe aim at formulating a higher-spin gravity theory around AdS$_{2}$ relevant f...
In this article we study the higher-spin algebra behind the type-A cubic couplings recently extracte...
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A new family of higher spin algebras that arises upon restricting matrix extensions of shs[λ] is fou...