Slowly rotating neutron stars in scalar torsion theory

Abstract In this present paper, a slowly rotating stat is investigated in shift symmetric scalar torsion theory framework using a nondiagonal tetrad that gives an axially symmetric spacetime. We present the general equations for a general Lagrangian in a spherical symmetric space time and then in an...

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Main Author: Hamza Boumaza
Format: Article
Language:English
Published: SpringerOpen 2021-05-01
Series:European Physical Journal C: Particles and Fields
Online Access:https://doi.org/10.1140/epjc/s10052-021-09222-5
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spelling doaj-3935a9ff3d28455a92adc2338e3e42b22021-05-30T11:44:53ZengSpringerOpenEuropean Physical Journal C: Particles and Fields1434-60441434-60522021-05-0181511310.1140/epjc/s10052-021-09222-5Slowly rotating neutron stars in scalar torsion theoryHamza Boumaza0Laboratory of Theoretical physics (LPTH) and Department of Physics, faculty of Exact and Computer Science, Mohamed Seddik Ben Yayia universityAbstract In this present paper, a slowly rotating stat is investigated in shift symmetric scalar torsion theory framework using a nondiagonal tetrad that gives an axially symmetric spacetime. We present the general equations for a general Lagrangian in a spherical symmetric space time and then in an axially symmetric spacetime. The obtained equations will allow us to study the behaviour of a specific model at the center of the star and at large distance. We find that this particular model affects the behaviour at the center but it is not case for large value of the radial coordinate r. The integration of the equations of motion, for different realistic equations of state (EoS), confirms that the mass, the radius as well as the moment of inertia are effected by varying the parameters of the model. Finally, we examine the universal relation of normalized moment of inertia and the stellar compactness of neutron star in slow rotation approximation. We showed that for all values of parameters present in the model leads to a deviation from GR for all EoS with a relative deviation below $$10\%$$ 10 % .https://doi.org/10.1140/epjc/s10052-021-09222-5
collection DOAJ
language English
format Article
sources DOAJ
author Hamza Boumaza
spellingShingle Hamza Boumaza
Slowly rotating neutron stars in scalar torsion theory
European Physical Journal C: Particles and Fields
author_facet Hamza Boumaza
author_sort Hamza Boumaza
title Slowly rotating neutron stars in scalar torsion theory
title_short Slowly rotating neutron stars in scalar torsion theory
title_full Slowly rotating neutron stars in scalar torsion theory
title_fullStr Slowly rotating neutron stars in scalar torsion theory
title_full_unstemmed Slowly rotating neutron stars in scalar torsion theory
title_sort slowly rotating neutron stars in scalar torsion theory
publisher SpringerOpen
series European Physical Journal C: Particles and Fields
issn 1434-6044
1434-6052
publishDate 2021-05-01
description Abstract In this present paper, a slowly rotating stat is investigated in shift symmetric scalar torsion theory framework using a nondiagonal tetrad that gives an axially symmetric spacetime. We present the general equations for a general Lagrangian in a spherical symmetric space time and then in an axially symmetric spacetime. The obtained equations will allow us to study the behaviour of a specific model at the center of the star and at large distance. We find that this particular model affects the behaviour at the center but it is not case for large value of the radial coordinate r. The integration of the equations of motion, for different realistic equations of state (EoS), confirms that the mass, the radius as well as the moment of inertia are effected by varying the parameters of the model. Finally, we examine the universal relation of normalized moment of inertia and the stellar compactness of neutron star in slow rotation approximation. We showed that for all values of parameters present in the model leads to a deviation from GR for all EoS with a relative deviation below $$10\%$$ 10 % .
url https://doi.org/10.1140/epjc/s10052-021-09222-5
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