The fragmentation instability of a black hole with f(R) global monopole under GUP

Abstract Having studied the fragmentation of the black holes containing f(R) global monopole under the generalized uncertainty principle (GUP), we show the influences from this kind of monopole, f(R) theory, and GUP on the evolution of black holes. We focus on the possibility that the black hole bre...

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Main Authors: Lingshen Chen, Hongbo Cheng
Format: Article
Language:English
Published: SpringerOpen 2018-03-01
Series:European Physical Journal C: Particles and Fields
Online Access:http://link.springer.com/article/10.1140/epjc/s10052-018-5664-9
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spelling doaj-da6590c9c49f44fcbcd56f53a7d0fbbb2020-11-25T02:18:03ZengSpringerOpenEuropean Physical Journal C: Particles and Fields1434-60441434-60522018-03-017831610.1140/epjc/s10052-018-5664-9The fragmentation instability of a black hole with f(R) global monopole under GUPLingshen Chen0Hongbo Cheng1Department of Physics, East China University of Science and TechnologyDepartment of Physics, East China University of Science and TechnologyAbstract Having studied the fragmentation of the black holes containing f(R) global monopole under the generalized uncertainty principle (GUP), we show the influences from this kind of monopole, f(R) theory, and GUP on the evolution of black holes. We focus on the possibility that the black hole breaks into two parts by means of the second law of thermodynamics. We derive the entropies of the initial black hole and the broken parts while the generalization of Heisenberg’s uncertainty principle is introduced. We find that the f(R) global monopole black hole keeps stable instead of splitting without the generalization because the entropy difference is negative. The fragmentation of the black hole will happen if the black hole entropies are limited by the GUP and the considerable deviation from the general relativity leads to the case that the mass of one fragmented black hole is smaller and the other one’s mass is larger.http://link.springer.com/article/10.1140/epjc/s10052-018-5664-9
collection DOAJ
language English
format Article
sources DOAJ
author Lingshen Chen
Hongbo Cheng
spellingShingle Lingshen Chen
Hongbo Cheng
The fragmentation instability of a black hole with f(R) global monopole under GUP
European Physical Journal C: Particles and Fields
author_facet Lingshen Chen
Hongbo Cheng
author_sort Lingshen Chen
title The fragmentation instability of a black hole with f(R) global monopole under GUP
title_short The fragmentation instability of a black hole with f(R) global monopole under GUP
title_full The fragmentation instability of a black hole with f(R) global monopole under GUP
title_fullStr The fragmentation instability of a black hole with f(R) global monopole under GUP
title_full_unstemmed The fragmentation instability of a black hole with f(R) global monopole under GUP
title_sort fragmentation instability of a black hole with f(r) global monopole under gup
publisher SpringerOpen
series European Physical Journal C: Particles and Fields
issn 1434-6044
1434-6052
publishDate 2018-03-01
description Abstract Having studied the fragmentation of the black holes containing f(R) global monopole under the generalized uncertainty principle (GUP), we show the influences from this kind of monopole, f(R) theory, and GUP on the evolution of black holes. We focus on the possibility that the black hole breaks into two parts by means of the second law of thermodynamics. We derive the entropies of the initial black hole and the broken parts while the generalization of Heisenberg’s uncertainty principle is introduced. We find that the f(R) global monopole black hole keeps stable instead of splitting without the generalization because the entropy difference is negative. The fragmentation of the black hole will happen if the black hole entropies are limited by the GUP and the considerable deviation from the general relativity leads to the case that the mass of one fragmented black hole is smaller and the other one’s mass is larger.
url http://link.springer.com/article/10.1140/epjc/s10052-018-5664-9
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