Holographic uniformization and black hole attractors
Holographic uniformization and black hole attractors
We establish an attractor mechanism for the horizon metric of asymptotically locally AdS4 supersymmetric black holes. The horizon is a smooth Riemann surface with arbitrary metric at asymptotic infinity which is fixed to the constant curvature metric in the near horizon region. We show how this mechanism is realized for four-dimensional N = 2 gauged supergravity coupled to vector multiplets by focusing on the STU model. A similar analysis is performed for gauged supergravity theories in five, six, and seven dimen- sions where we establish the same mechanism by extending previous results on holographic uniformization.
Bobev, Nikolay
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Gautason, Fridrik Freyr
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Parmentier, Klaas
9e3e97e2-25eb-4997-be63-b5cdfe360681
15 June 2020
Bobev, Nikolay
a6de4447-994a-414a-8910-26cdeb7f54d9
Gautason, Fridrik Freyr
0c48d448-e092-48bf-a310-45862bd6fc5f
Parmentier, Klaas
9e3e97e2-25eb-4997-be63-b5cdfe360681
Bobev, Nikolay, Gautason, Fridrik Freyr and Parmentier, Klaas
(2020)
Holographic uniformization and black hole attractors.
JHEP, 2020.
(doi:10.1007/JHEP06(2020)095).
Abstract
We establish an attractor mechanism for the horizon metric of asymptotically locally AdS4 supersymmetric black holes. The horizon is a smooth Riemann surface with arbitrary metric at asymptotic infinity which is fixed to the constant curvature metric in the near horizon region. We show how this mechanism is realized for four-dimensional N = 2 gauged supergravity coupled to vector multiplets by focusing on the STU model. A similar analysis is performed for gauged supergravity theories in five, six, and seven dimen- sions where we establish the same mechanism by extending previous results on holographic uniformization.
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JHEP06(2020)095
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Accepted/In Press date: 19 May 2020
Published date: 15 June 2020
Identifiers
Local EPrints ID: 497165
URI: http://eprints.soton.ac.uk/id/eprint/497165
ISSN: 1126-6708
PURE UUID: 9f4571d6-04a4-4ede-b4ce-3ecb4214228d
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Date deposited: 15 Jan 2025 17:40
Last modified: 22 Aug 2025 02:43
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Author:
Nikolay Bobev
Author:
Fridrik Freyr Gautason
Author:
Klaas Parmentier
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