Physically Viable Strange Quark Star Models in Modified Teleparallel Gravity

IF 2.1 3区 物理与天体物理 Q2 PHYSICS, MATHEMATICAL International Journal of Geometric Methods in Modern Physics Pub Date : 2023-09-30 DOI:10.1142/s0219887824500440
Rabia Saleem, M. Zubair, M. Israr Aslam, Faisal Karamat
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Abstract

The aim of this paper is to develop the isotropic and anisotropic quark stars configurations in the context of [Formula: see text] gravity in the static spherically symmetric background. To explore the combined effects of torsion scalar [Formula: see text] and the trace of energy–momentum tensor (EMT) [Formula: see text] on relativistic astrophysics, we use diagonal as well as non-diagonal tetrad fields. By considering the conformal Killing vectors along with the MIT bag model, the interior solutions of the field equations corresponding to the linear [Formula: see text] model (in which [Formula: see text] are the constants and [Formula: see text] indicates the cosmological constant) are calculated. The feasibility of the obtained solutions is confirmed by implementing several physical tests. The model parameters are constrained subject to the existence and stability of the quark star models. We formulate the energy constraints, stability equations, mass function, compactness and redshift factor, and present the graphical analysis of all physical quantities. It is found that the derived solutions for both diagonal and non-diagonal tetrad exhibit well-behaved profiles in the framework of modified teleparallel gravity.
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修正遥平行引力下物理上可行的奇异夸克星模型
本文的目的是在静态球对称背景下,在[公式:见原文]重力的背景下,发展各向同性和各向异性的夸克星构型。为了探索扭转标量[公式:见文]和能量动量张量(EMT)的轨迹[公式:见文]对相对论天体物理学的综合影响,我们使用对角线和非对角线四分场。通过考虑共形杀伤向量和MIT包模型,计算了线性[公式:见文]模型(其中[公式:见文]为常数,[公式:见文]为宇宙学常数)对应的场方程的内部解。通过实施几次物理测试,证实了所得解决方案的可行性。模型参数受限于夸克星模型的存在性和稳定性。我们给出了能量约束、稳定性方程、质量函数、紧度和红移因子,并给出了所有物理量的图形分析。发现对角和非对角四分体的推导解在修正遥平行重力框架下都表现出良好的轮廓。
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来源期刊
CiteScore
3.40
自引率
22.20%
发文量
274
审稿时长
6 months
期刊介绍: This journal publishes short communications, research and review articles devoted to all applications of geometric methods (including commutative and non-commutative Differential Geometry, Riemannian Geometry, Finsler Geometry, Complex Geometry, Lie Groups and Lie Algebras, Bundle Theory, Homology an Cohomology, Algebraic Geometry, Global Analysis, Category Theory, Operator Algebra and Topology) in all fields of Mathematical and Theoretical Physics, including in particular: Classical Mechanics (Lagrangian, Hamiltonian, Poisson formulations); Quantum Mechanics (also semi-classical approximations); Hamiltonian Systems of ODE''s and PDE''s and Integrability; Variational Structures of Physics and Conservation Laws; Thermodynamics of Systems and Continua (also Quantum Thermodynamics and Statistical Physics); General Relativity and other Geometric Theories of Gravitation; geometric models for Particle Physics; Supergravity and Supersymmetric Field Theories; Classical and Quantum Field Theory (also quantization over curved backgrounds); Gauge Theories; Topological Field Theories; Strings, Branes and Extended Objects Theory; Holography; Quantum Gravity, Loop Quantum Gravity and Quantum Cosmology; applications of Quantum Groups; Quantum Computation; Control Theory; Geometry of Chaos.
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