Role of F(Q,T) gravity with class one space-time in constructing new spherically symmetric stellar solutions

This paper aims to investigate the possibility of generating exact solutions for appropriate anisotropic spherically symmetric systems in F(Q,T) gravity where Q and T are non-metricity and the trace of the energy-momentum tensor respectively. These solutions involve embedding a spherically symmetric...

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Main Authors: S.K. Maurya, J. Kumar, S. Chaudhary, A. Errehymy, O. Donmez, K. Myrzakulov
Format: Article
Language:English
Published: Elsevier 2025-01-01
Series:Nuclear Physics B
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Online Access:http://www.sciencedirect.com/science/article/pii/S0550321324003110
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author S.K. Maurya
J. Kumar
S. Chaudhary
A. Errehymy
O. Donmez
K. Myrzakulov
author_facet S.K. Maurya
J. Kumar
S. Chaudhary
A. Errehymy
O. Donmez
K. Myrzakulov
author_sort S.K. Maurya
collection DOAJ
description This paper aims to investigate the possibility of generating exact solutions for appropriate anisotropic spherically symmetric systems in F(Q,T) gravity where Q and T are non-metricity and the trace of the energy-momentum tensor respectively. These solutions involve embedding a spherically symmetric static metric into a five-dimensional pseudo-Euclidean space. To solve Einstein's field equations and ensure that the solution is free of center singularities, a physically plausible selection of the metric coefficient grr is used. With the help of the Karmarkar condition, we compute the gtt component of the metric tensor using the metric coefficient grr. At the boundary of the compact star, we match interior spacetime with the exterior spacetime to find the values of unknown constants. To make the solution match the measured mass and radius, we have tuned up the solution for compact star PSRJ1614-220. The behavior of the solution has been thoroughly examined for the same star. By examining the necessary physical characteristics, such as energy conditions, causality condition, hydrostatic equilibrium, pressure-density ratio, Herera Cracking criterion, etc., the physical acceptability of the model in the context of F(Q,T) has been investigated. It is observed that the present solution allows viable modeling of stellar objects in F(Q,T) gravity.
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spelling doaj-art-c67d73a598a3410eb0fa37c1868ead432025-01-10T04:37:46ZengElsevierNuclear Physics B0550-32132025-01-011010116745Role of F(Q,T) gravity with class one space-time in constructing new spherically symmetric stellar solutionsS.K. Maurya0J. Kumar1S. Chaudhary2A. Errehymy3O. Donmez4K. Myrzakulov5Department of Mathematical and Physical Sciences, College of Arts and Science, University of Nizwa, P.O. Box 33, Nizwa 616, Sultanate of Oman; Research Center of Astrophysics and Cosmology, Khazar University, Baku, AZ1096, 41 Mehseti Street, AzerbaijanDepartment of Mathematics, Central University of Haryana, Jant-Pali, Mahendergarh, India; Corresponding author.Department of Mathematics, Central University of Haryana, Jant-Pali, Mahendergarh, IndiaAstrophysics Research Centre, School of Mathematics, Statistics and Computer Science, University of KwaZulu-Natal, Private Bag X54001, Durban 4000, South Africa; Corresponding author.College of Engineering and Technology, American University of the Middle East, Egaila 54200, KuwaitDepartment of General and Theoretical Physics, L.N. Gumilyov Eurasian National University, Astana 010008, Kazakhstan; Corresponding author.This paper aims to investigate the possibility of generating exact solutions for appropriate anisotropic spherically symmetric systems in F(Q,T) gravity where Q and T are non-metricity and the trace of the energy-momentum tensor respectively. These solutions involve embedding a spherically symmetric static metric into a five-dimensional pseudo-Euclidean space. To solve Einstein's field equations and ensure that the solution is free of center singularities, a physically plausible selection of the metric coefficient grr is used. With the help of the Karmarkar condition, we compute the gtt component of the metric tensor using the metric coefficient grr. At the boundary of the compact star, we match interior spacetime with the exterior spacetime to find the values of unknown constants. To make the solution match the measured mass and radius, we have tuned up the solution for compact star PSRJ1614-220. The behavior of the solution has been thoroughly examined for the same star. By examining the necessary physical characteristics, such as energy conditions, causality condition, hydrostatic equilibrium, pressure-density ratio, Herera Cracking criterion, etc., the physical acceptability of the model in the context of F(Q,T) has been investigated. It is observed that the present solution allows viable modeling of stellar objects in F(Q,T) gravity.http://www.sciencedirect.com/science/article/pii/S0550321324003110Compact starExact solutionKarmarkar conditionF(Q,T) gravity
spellingShingle S.K. Maurya
J. Kumar
S. Chaudhary
A. Errehymy
O. Donmez
K. Myrzakulov
Role of F(Q,T) gravity with class one space-time in constructing new spherically symmetric stellar solutions
Nuclear Physics B
Compact star
Exact solution
Karmarkar condition
F(Q,T) gravity
title Role of F(Q,T) gravity with class one space-time in constructing new spherically symmetric stellar solutions
title_full Role of F(Q,T) gravity with class one space-time in constructing new spherically symmetric stellar solutions
title_fullStr Role of F(Q,T) gravity with class one space-time in constructing new spherically symmetric stellar solutions
title_full_unstemmed Role of F(Q,T) gravity with class one space-time in constructing new spherically symmetric stellar solutions
title_short Role of F(Q,T) gravity with class one space-time in constructing new spherically symmetric stellar solutions
title_sort role of f q t gravity with class one space time in constructing new spherically symmetric stellar solutions
topic Compact star
Exact solution
Karmarkar condition
F(Q,T) gravity
url http://www.sciencedirect.com/science/article/pii/S0550321324003110
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