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arXiv 2103.12583gr-qc
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具有线性状态方程的各向异性相对论流体球

Anisotropic relativistic fluid spheres with a linear equation of state

Amit Kumar Prasad, Jitendra Kumar

摘要:

在这项工作中,我们提出了一个相对论性和良好的行为解决方案,爱因斯坦的场方程的各向异性物质分布。我们使用Buchdahl分析的度量函数grr。三个不同的类的新的精确解的各向异性因子(δ)。我们分析了我们的模型与各种物理方面,如压力(径向以及横向),能量密度,各向异性因子,质量,紧凑性参数,绝热指数(伽马)和表面红移。通过对能量条件、TOV方程和因果关系条件的图形分析,表明该模型性能良好。通过考虑具有相似质量和半径的紧凑物体,如4U 1820-30,Vela X-1,PSR J1614-2230,LMC X-4,SMC X-1,4U 1538-52,Her X-1,Cyg X-2,PSR B1913+16和PSR J1903+327,验证了模型的物理可接受性。

英文摘要:

In this work, we present a class of relativistic and well-behaved solution to Einstein's field equations for anisotropic matter distribution. We perform our analysis by using the Buchdahl ansatz for the metric function grr. Three different classes of new exact solution are found for anisotropy factor(delta). We have analyzed our model with various physical aspects such as pressure (radial as well as transverse), energy density, anisotropy factor, mass, compactness parameter, adiabatic index(gamma) and surface redshift. A graphical analysis of energy conditions, TOV equation and causality condition indicates the model are well behaved. The physical acceptability of the model has verified by considering compact objects with similar mass and radii, such as 4U 1820-30,Vela X-1, PSR J1614-2230, LMC X-4, SMC X-1, 4U 1538-52, Her X-1, Cyg X-2, PSR B1913+16 and PSR J1903+327.

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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