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Holographic correlators from multi-mode AdS5 bubbling geometries

Holographic correlators from multi-mode AdS5 bubbling geometries
Holographic correlators from multi-mode AdS5 bubbling geometries
Supergravity calculations of holographic four-point correlation functions are a powerful tool for deriving dynamical information about the dual field theory at strong coupling. Recently, a number of such computations have been performed by studying light probes of smooth horizonless supergravity solutions, including certain asymptotically $AdS_5\times S^5$ solutions of Lin-Lunin-Maldacena (LLM) type. We construct a new closed-form perturbative LLM solution involving a pair of linearized supergravitons with different mode numbers and their quadratic backreaction. Using this solution, we compute two infinite sequences of four-point correlators. Depending on the scaling of certain parameters, the background supergravity solutions are dual to states of 4D $\mathcal{N}=4$ super Yang-Mills theory that are either heavy or light, whereupon the correlators in the dual field theory are either (perturbatively) heavy-heavy-light-light or all-light. In the all-light regime, the correlators we compute are related by superconformal Ward identities to correlators of four single-particle chiral primary operators (CPOs). We confirm a set of expressions in the literature for such correlators of CPOs, that were obtained via Mellin space bootstrap and/or Witten diagram methods. We also obtain a new explicit compact expression for one of the two infinite sequences of correlators of chiral primaries. The method we present is capable of accessing correlators with an arbitrary degree of extremality.
AdS-CFT Correspondence, Black Holes in String Theory
1126-6708
Turton, David
6ce84b30-3cc0-42aa-ace5-f298d4260e9b
Tyukov, Alexander
4c7a9392-d58d-4ee6-a601-8814a57b32dd
Turton, David
6ce84b30-3cc0-42aa-ace5-f298d4260e9b
Tyukov, Alexander
4c7a9392-d58d-4ee6-a601-8814a57b32dd

Turton, David and Tyukov, Alexander (2026) Holographic correlators from multi-mode AdS5 bubbling geometries. Journal of High Energy Physics, 2026 (102), [102]. (doi:10.1007/JHEP05(2026)102).

Record type: Article

Abstract

Supergravity calculations of holographic four-point correlation functions are a powerful tool for deriving dynamical information about the dual field theory at strong coupling. Recently, a number of such computations have been performed by studying light probes of smooth horizonless supergravity solutions, including certain asymptotically $AdS_5\times S^5$ solutions of Lin-Lunin-Maldacena (LLM) type. We construct a new closed-form perturbative LLM solution involving a pair of linearized supergravitons with different mode numbers and their quadratic backreaction. Using this solution, we compute two infinite sequences of four-point correlators. Depending on the scaling of certain parameters, the background supergravity solutions are dual to states of 4D $\mathcal{N}=4$ super Yang-Mills theory that are either heavy or light, whereupon the correlators in the dual field theory are either (perturbatively) heavy-heavy-light-light or all-light. In the all-light regime, the correlators we compute are related by superconformal Ward identities to correlators of four single-particle chiral primary operators (CPOs). We confirm a set of expressions in the literature for such correlators of CPOs, that were obtained via Mellin space bootstrap and/or Witten diagram methods. We also obtain a new explicit compact expression for one of the two infinite sequences of correlators of chiral primaries. The method we present is capable of accessing correlators with an arbitrary degree of extremality.

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2512.19392v1
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Accepted/In Press date: 27 March 2026
e-pub ahead of print date: 11 May 2026
Additional Information: Publisher Copyright: © The Author(s) 2026.
Keywords: AdS-CFT Correspondence, Black Holes in String Theory

Identifiers

Local EPrints ID: 511826
URI: http://eprints.soton.ac.uk/id/eprint/511826
ISSN: 1126-6708
PURE UUID: 98046bd7-5907-4d0a-9435-024557f4e9fc
ORCID for David Turton: ORCID iD orcid.org/0000-0002-9902-2116

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Date deposited: 04 Jun 2026 16:38
Last modified: 05 Jun 2026 01:54

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Author: David Turton ORCID iD
Author: Alexander Tyukov

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