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arXiv 2303.01802gr-qc
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具有Tolman-Kuchowicz度规势的$f(T)$引力中的致密星

Compact star in $f(T)$ gravity with Tolman-Kuchowicz metric potential

Piyali Bhar

AI总结:

本文在$f(T)$引力框架下,利用Tolman-Kuchowicz度规势构建各向异性致密星模型,并结合LMC X-4观测数据验证其热力学性质、能量条件与稳定性,证明解在物理上可接受。

摘要:

本文利用$f(T)$引力(其中$T$为挠率),建立了一个新的各向异性致密星模型。采用Tolman-Kuchowicz(TK)度规势求解场方程组,并讨论了内部与外部几何的匹配条件。我们采用致密星LMC X-4的观测数据,对热力学性质(密度、压强、状态方程参数、声速平方及平衡条件)进行了解析和图形分析,以检验解的有效性。研究发现该致密星满足能量条件。通过因果性条件和Herrera开裂概念,给出了本模型的稳定性分析,并证实了解的物理可接受性。结果表明,所得到的致密星内部解与所有必要的物理判据一致,因此是相关的且物理上可接受的。

英文摘要:

Employing $f(T)$ gravity, where $T$ is the torson, we have developed a new model of an anisotropic compact star in this work. Tolman-Kuchowicz (TK) metric potential has been used to solve the set of field equations. Furthermore, the matching conditions for interior and exterior geometry have been discussed. We have considered observation data of the compact star LMC X-4 and analyzed thermodynamical properties (density, pressure, equation of state parameter, square speed of sound, and equilibrium condition) analytically and graphically to test the validity of the solution. The compact star is found to meet the energy conditions. Through the causality condition and Herrera's cracking concept, the stability analysis of the present model has been presented and it confirms the physical acceptability of the solution. It has been shown that the obtained interior solutions for compact stars are consistent with all necessary physical criterions and therefore relevant as well as physically acceptable.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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