Rotating black hole in Rastall theory

Abstract Rotating black hole solutions in theories of modified gravity are important as they offer an arena to test these theories through astrophysical observation. The non-rotating black hole can be hardly tested since the black hole spin is very important in any astrophysical process. We present...

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Main Authors: Rahul Kumar, Sushant G. Ghosh
Format: Article
Language:English
Published: SpringerOpen 2018-09-01
Series:European Physical Journal C: Particles and Fields
Online Access:http://link.springer.com/article/10.1140/epjc/s10052-018-6206-1
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author Rahul Kumar
Sushant G. Ghosh
author_facet Rahul Kumar
Sushant G. Ghosh
author_sort Rahul Kumar
collection DOAJ
description Abstract Rotating black hole solutions in theories of modified gravity are important as they offer an arena to test these theories through astrophysical observation. The non-rotating black hole can be hardly tested since the black hole spin is very important in any astrophysical process. We present rotating counterpart of a recently obtained spherically symmetric exact black hole solution surrounded by perfect fluid in the context of Rastall theory, viz, rotating Rastall black hole that generalize the Kerr–Newman black hole solution. In turn, we analyze the specific cases of the Kerr–Newman black holes surrounded by matter like dust and quintessence fields. Interestingly, for a set of parameters and a chosen surrounding field, there exists a critical rotation parameter ($$a=a_{E}$$ a=aE ), which corresponds to an extremal black hole with degenerate horizons, while for $$a<a_{E}$$ a<aE , it describes a non-extremal black hole with Cauchy and event horizons, and no black hole for $$a>a_{E}$$ a>aE with value $$a_E$$ aE is also influenced by these parameters. We also discuss the thermodynamical quantities associated with rotating Rastall black hole, and analyze the particle motion with the behavior of effective potential.
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spelling doaj.art-9cc4cd65ebb2464fa9f1acc674bfdb562022-12-22T01:39:37ZengSpringerOpenEuropean Physical Journal C: Particles and Fields1434-60441434-60522018-09-0178911310.1140/epjc/s10052-018-6206-1Rotating black hole in Rastall theoryRahul Kumar0Sushant G. Ghosh1Centre for Theoretical Physics, Jamia Millia IslamiaCentre for Theoretical Physics, Jamia Millia IslamiaAbstract Rotating black hole solutions in theories of modified gravity are important as they offer an arena to test these theories through astrophysical observation. The non-rotating black hole can be hardly tested since the black hole spin is very important in any astrophysical process. We present rotating counterpart of a recently obtained spherically symmetric exact black hole solution surrounded by perfect fluid in the context of Rastall theory, viz, rotating Rastall black hole that generalize the Kerr–Newman black hole solution. In turn, we analyze the specific cases of the Kerr–Newman black holes surrounded by matter like dust and quintessence fields. Interestingly, for a set of parameters and a chosen surrounding field, there exists a critical rotation parameter ($$a=a_{E}$$ a=aE ), which corresponds to an extremal black hole with degenerate horizons, while for $$a<a_{E}$$ a<aE , it describes a non-extremal black hole with Cauchy and event horizons, and no black hole for $$a>a_{E}$$ a>aE with value $$a_E$$ aE is also influenced by these parameters. We also discuss the thermodynamical quantities associated with rotating Rastall black hole, and analyze the particle motion with the behavior of effective potential.http://link.springer.com/article/10.1140/epjc/s10052-018-6206-1
spellingShingle Rahul Kumar
Sushant G. Ghosh
Rotating black hole in Rastall theory
European Physical Journal C: Particles and Fields
title Rotating black hole in Rastall theory
title_full Rotating black hole in Rastall theory
title_fullStr Rotating black hole in Rastall theory
title_full_unstemmed Rotating black hole in Rastall theory
title_short Rotating black hole in Rastall theory
title_sort rotating black hole in rastall theory
url http://link.springer.com/article/10.1140/epjc/s10052-018-6206-1
work_keys_str_mv AT rahulkumar rotatingblackholeinrastalltheory
AT sushantgghosh rotatingblackholeinrastalltheory