Bolting multicenter solutions
Bolting multicenter solutions
We introduce a solvable system of equations that describes non-extremal multicenter solutions to six-dimensional ungauged supergravity coupled to tensor multiplets. The system involves a set of functions on a three-dimensional base metric. We obtain a family of non-extremal axisymmetric solutions that generalize the known multicenter extremal solutions, using a particular base metric that introduces a bolt. We analyze the conditions for regularity, and in doing so we show that this family does not include solutions that contain an extremal black hole and a smooth bolt. We determine the constraints that are necessary to obtain smooth horizonless solutions involving a bolt and an arbitrary number of Gibbons-Hawking centers.
Bena, Iosif
216ba0a8-1a3a-4f4b-b43d-f964e41953d6
Bossard, Guillaume
07c2507a-005b-4dfe-9b43-b36522bdf8ba
Katmadas, Stefanos
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Turton, David
6ce84b30-3cc0-42aa-ace5-f298d4260e9b
30 January 2017
Bena, Iosif
216ba0a8-1a3a-4f4b-b43d-f964e41953d6
Bossard, Guillaume
07c2507a-005b-4dfe-9b43-b36522bdf8ba
Katmadas, Stefanos
a9df055a-4aef-42b6-b2e6-8e8bd388ca09
Turton, David
6ce84b30-3cc0-42aa-ace5-f298d4260e9b
Bena, Iosif, Bossard, Guillaume, Katmadas, Stefanos and Turton, David
(2017)
Bolting multicenter solutions.
JHEP, 2017, [127].
(doi:10.1007/JHEP01(2017)127).
Abstract
We introduce a solvable system of equations that describes non-extremal multicenter solutions to six-dimensional ungauged supergravity coupled to tensor multiplets. The system involves a set of functions on a three-dimensional base metric. We obtain a family of non-extremal axisymmetric solutions that generalize the known multicenter extremal solutions, using a particular base metric that introduces a bolt. We analyze the conditions for regularity, and in doing so we show that this family does not include solutions that contain an extremal black hole and a smooth bolt. We determine the constraints that are necessary to obtain smooth horizonless solutions involving a bolt and an arbitrary number of Gibbons-Hawking centers.
Text
1611.03500v1
- Accepted Manuscript
More information
Accepted/In Press date: 19 January 2017
Published date: 30 January 2017
Identifiers
Local EPrints ID: 469759
URI: http://eprints.soton.ac.uk/id/eprint/469759
ISSN: 1126-6708
PURE UUID: 9cd1cfb2-12f5-49f9-b0ab-d755e8949a2f
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Date deposited: 23 Sep 2022 17:22
Last modified: 17 Mar 2024 03:48
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Contributors
Author:
Iosif Bena
Author:
Guillaume Bossard
Author:
Stefanos Katmadas
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