A Spherical Relativistic Anisotropic Compact Star Model

Prakash Chandra Fulara, A. Sah
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引用次数: 8

Abstract

We provide solutions to Einsteins field equations for a model of a spherically symmetric anisotropic fluid distribution, relevant to the description of compact stars. The central matter-energy density, radial and tangential pressures, red shift and speed of sound are positive definite and are decreasing monotonically with increasing radial distance from the center of matter distribution of astrophysical object. The causality condition is satisfied for complete fluid distribution. The central value of anisotropy is zero and is increasing monotonically with increasing radial distance from the center of the distribution. The adiabatic index is increasing with increasing radius of spherical fluid distribution. The stability conditions in relativistic compact star are also discussed in our investigation. The solution is representing the realistic objects such as SAXJ1808.4-3658, HerX-1, 4U1538-52, LMC X-4, CenX-3, VelaX-1, PSRJ1614-2230 and PSRJ0348+0432 with suitable conditions.
一个球面相对论各向异性致密星模型
我们提供了与致密恒星描述相关的球对称各向异性流体分布模型的爱因斯坦场方程的解。中心物质能量密度、径向压力和切向压力、红移和声速都是正确的,并且随着离天体物质分布中心径向距离的增加而单调减小。满足完全流体分布的因果关系条件。各向异性的中心值为零,随距分布中心径向距离的增加而单调增加。绝热指数随流体球形分布半径的增大而增大。本文还讨论了相对论性致密星的稳定性条件。该方案在合适条件下对saxj18084 -3658、HerX-1、4U1538-52、LMC X-4、CenX-3、VelaX-1、PSRJ1614-2230和PSRJ0348+0432等现实对象进行了表征。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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