Spinning black binaries in de Sitter space
Spinning black binaries in de Sitter space
We numerically construct stationary, rotating black binaries in general relativity with a positive cosmological constant. We consider identical black holes with either aligned or anti-aligned spins. Both cases have less entropy than the corresponding single Kerr-Schwarzschild-de Sitter black hole with the same total angular momentum and cosmological horizon entropy. Our solutions establish continuous nonuniqueness in general relativity without matter. They also provide initial data for the spinning binary merger problem (when orbital angular momentum is added).
Dias, Óscar j.C.
f01a8d9b-9597-4c32-9226-53a6e5500a54
Santos, Jorge E.
6e5a1703-a14c-4ef6-bfe4-7e4c5177c274
Way, Benson
1e1e0adb-944f-4f8c-86b2-deea894e99b4
8 November 2024
Dias, Óscar j.C.
f01a8d9b-9597-4c32-9226-53a6e5500a54
Santos, Jorge E.
6e5a1703-a14c-4ef6-bfe4-7e4c5177c274
Way, Benson
1e1e0adb-944f-4f8c-86b2-deea894e99b4
Dias, Óscar j.C., Santos, Jorge E. and Way, Benson
(2024)
Spinning black binaries in de Sitter space.
Physical Review Letters, 133 (19), [191401].
(doi:10.1103/PhysRevLett.133.191401).
Abstract
We numerically construct stationary, rotating black binaries in general relativity with a positive cosmological constant. We consider identical black holes with either aligned or anti-aligned spins. Both cases have less entropy than the corresponding single Kerr-Schwarzschild-de Sitter black hole with the same total angular momentum and cosmological horizon entropy. Our solutions establish continuous nonuniqueness in general relativity without matter. They also provide initial data for the spinning binary merger problem (when orbital angular momentum is added).
Text
2406.10333v1
- Accepted Manuscript
More information
Accepted/In Press date: 7 October 2024
Published date: 8 November 2024
Identifiers
Local EPrints ID: 497408
URI: http://eprints.soton.ac.uk/id/eprint/497408
ISSN: 1079-7114
PURE UUID: 14b487bb-cfba-4286-8078-26fb08b404b1
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Date deposited: 22 Jan 2025 17:38
Last modified: 23 Jan 2025 02:47
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Author:
Jorge E. Santos
Author:
Benson Way
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