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Islands in the stream of Hawking radiation
Journal of High Energy Physics, Volume: 2021, Issue: 11
Swansea University Authors: Timothy Hollowood , Prem Kumar , Andrea Legramandi, Neil Talwar
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DOI (Published version): 10.1007/jhep11(2021)067
Abstract
We consider the island formula for the entropy of subsets of the Hawking radiation in the adiabatic limit where the black hole evaporation is very slow. We find a simple concrete ‘on-shell’ formula for the generalized entropy which involves the image of the island out in the stream of radiation, the...
Published in: | Journal of High Energy Physics |
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ISSN: | 1029-8479 |
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Springer Science and Business Media LLC
2021
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URI: | https://cronfa.swan.ac.uk/Record/cronfa58008 |
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2022-10-25T14:10:05.7327016 v2 58008 2021-09-22 Islands in the stream of Hawking radiation ea9ca59fc948276ff2ab547e91bdf0c2 0000-0002-3258-320X Timothy Hollowood Timothy Hollowood true false 087fd097167d724ce1b13cb285741ef5 0000-0003-0867-4213 Prem Kumar Prem Kumar true false 4cfd9e6d370d95652ab4208b6b83607e Andrea Legramandi Andrea Legramandi true false 1573a54f803531a7648ae7fb667e5a80 Neil Talwar Neil Talwar true false 2021-09-22 BGPS We consider the island formula for the entropy of subsets of the Hawking radiation in the adiabatic limit where the black hole evaporation is very slow. We find a simple concrete ‘on-shell’ formula for the generalized entropy which involves the image of the island out in the stream of radiation, the ‘island in the stream’. The resulting recipe for the entropy allows us to calculate the quantum information properties of the radiation and verify various constraints including the Araki-Lieb inequality and strong subadditivity. Journal Article Journal of High Energy Physics 2021 11 Springer Science and Business Media LLC 1029-8479 Black Holes; 2D Gravity 10 11 2021 2021-11-10 10.1007/jhep11(2021)067 COLLEGE NANME Biosciences Geography and Physics School COLLEGE CODE BGPS Swansea University STFC grant ST/T000813/1; STFC Studentship 2022-10-25T14:10:05.7327016 2021-09-22T15:07:51.4143842 Faculty of Science and Engineering School of Biosciences, Geography and Physics - Physics Timothy Hollowood 0000-0002-3258-320X 1 Prem Kumar 0000-0003-0867-4213 2 Andrea Legramandi 3 Neil Talwar 4 58008__21533__acf4216db45945658e764456a6a45c64.pdf 58008.pdf 2021-11-15T12:05:33.0946597 Output 564789 application/pdf Version of Record true This article is distributed under the terms of the Creative Commons Attribution License (CC-BY 4.0) true eng https://creativecommons.org/licenses/by/4.0/ |
title |
Islands in the stream of Hawking radiation |
spellingShingle |
Islands in the stream of Hawking radiation Timothy Hollowood Prem Kumar Andrea Legramandi Neil Talwar |
title_short |
Islands in the stream of Hawking radiation |
title_full |
Islands in the stream of Hawking radiation |
title_fullStr |
Islands in the stream of Hawking radiation |
title_full_unstemmed |
Islands in the stream of Hawking radiation |
title_sort |
Islands in the stream of Hawking radiation |
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ea9ca59fc948276ff2ab547e91bdf0c2 087fd097167d724ce1b13cb285741ef5 4cfd9e6d370d95652ab4208b6b83607e 1573a54f803531a7648ae7fb667e5a80 |
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ea9ca59fc948276ff2ab547e91bdf0c2_***_Timothy Hollowood 087fd097167d724ce1b13cb285741ef5_***_Prem Kumar 4cfd9e6d370d95652ab4208b6b83607e_***_Andrea Legramandi 1573a54f803531a7648ae7fb667e5a80_***_Neil Talwar |
author |
Timothy Hollowood Prem Kumar Andrea Legramandi Neil Talwar |
author2 |
Timothy Hollowood Prem Kumar Andrea Legramandi Neil Talwar |
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Journal of High Energy Physics |
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2021 |
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1029-8479 |
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10.1007/jhep11(2021)067 |
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Springer Science and Business Media LLC |
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We consider the island formula for the entropy of subsets of the Hawking radiation in the adiabatic limit where the black hole evaporation is very slow. We find a simple concrete ‘on-shell’ formula for the generalized entropy which involves the image of the island out in the stream of radiation, the ‘island in the stream’. The resulting recipe for the entropy allows us to calculate the quantum information properties of the radiation and verify various constraints including the Araki-Lieb inequality and strong subadditivity. |
published_date |
2021-11-10T20:17:34Z |
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11.047609 |