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$\mathcal{N}=2$ Minimal Models: A Holographic Needle in a Symmetric Orbifold Haystack
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abstract
We explore large-$N$ symmetric orbifolds of the $\mathcal N=2$ minimal models, and find evidence that their moduli spaces each contain a supergravity point. We identify single-trace exactly marginal operators that deform them away from the symmetric orbifold locus. We also show that their elliptic genera exhibit slow growth consistent with supergravity spectra in AdS$_3$. We thus propose an infinite family of new holographic CFTs.
Forward citations
Cited by 3 Pith papers
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Covering space maps for $n$-point functions with three long twists
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Symmetric Product Orbifold Universality and the Mirage of an Emergent Spacetime
Symmetric product orbifolds have large-N thermal correlators identical to BTZ, undercutting the claim that a type III1 von Neumann algebra implies a sharp emergent horizon.
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Coupled minimal models revisited II: Constraints from permutation symmetry
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