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N = (3, 3) holography on AdS3 × (S3 × S3 × S1)/ℤ2

N = (3, 3) holography on AdS3 × (S3 × S3 × S1)/ℤ2
N = (3, 3) holography on AdS3 × (S3 × S3 × S1)/ℤ2
We consider string theory on AdS3 × (S3 × S3 × S1)/ℤ2, a background supporting spacetime supersymmetry. We propose that string theory on this background is dual to the symmetric product orbifold of where is a theory of four free fermions and one free boson. We show that the BPS spectra of the two sides of the duality match precisely. Furthermore, we compute the elliptic genus of the dual CFT and that of the supergravity limit of string theory and demonstrate that they match, hence providing non-trivial support for the holographic proposal.
1126-6708
Eberhardt, Lorenz
bfd3124b-554e-4644-a16b-51a2a00cc1f9
Zadeh, Ida G.
f1a525ce-9b07-456b-a4f3-435434f833ae
Eberhardt, Lorenz
bfd3124b-554e-4644-a16b-51a2a00cc1f9
Zadeh, Ida G.
f1a525ce-9b07-456b-a4f3-435434f833ae

Eberhardt, Lorenz and Zadeh, Ida G. (2018) N = (3, 3) holography on AdS3 × (S3 × S3 × S1)/ℤ2. JHEP, 2018, [143]. (doi:10.1007/JHEP07(2018)143).

Record type: Article

Abstract

We consider string theory on AdS3 × (S3 × S3 × S1)/ℤ2, a background supporting spacetime supersymmetry. We propose that string theory on this background is dual to the symmetric product orbifold of where is a theory of four free fermions and one free boson. We show that the BPS spectra of the two sides of the duality match precisely. Furthermore, we compute the elliptic genus of the dual CFT and that of the supergravity limit of string theory and demonstrate that they match, hence providing non-trivial support for the holographic proposal.

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Accepted/In Press date: 11 July 2018
Published date: 23 July 2018

Identifiers

Local EPrints ID: 501614
URI: http://eprints.soton.ac.uk/id/eprint/501614
ISSN: 1126-6708
PURE UUID: adce8fd1-7e5d-43d2-8abe-0b35620a88a2
ORCID for Ida G. Zadeh: ORCID iD orcid.org/0000-0002-8803-0823

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Date deposited: 04 Jun 2025 16:51
Last modified: 22 Aug 2025 02:43

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Contributors

Author: Lorenz Eberhardt
Author: Ida G. Zadeh ORCID iD

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