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Well behaved parametric class of relativistic charged fluid ball in general relativity

机译:广义相对论中表现良好的相对论带电流体球的参数分类

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The paper presents a class of interior solutions of Einstein–Maxwell field equations of general relativity for a static, spherically symmetric distribution of the charged fluid. This class of solutions describes well behaved charged fluid balls. The class of solutions gives us wide range of parameter K (0≤K≤42) for which the solution is well behaved hence, suitable for modeling of super dense star. For this solution the mass of a star is maximized with all degree of suitability and by assuming the surface density ρ b =2×1014 g/cm3. Corresponding to K=2 and X=0.30, the maximum mass of the star comes out to be 4.96 M Θ with linear dimension 34.16 km and central redshift and surface redshift 2.1033 and 0.683 respectively. In absence of the charge we are left behind with the well behaved fourth model of Durgapal (J. Phys., A, Math. Gen. 15:2637, 1982).
机译:本文介绍了广义相对论的爱因斯坦-麦克斯韦场方程的一类内部解,它用于带电流体的静态,球对称分布。此类解决方案描述行为良好的带电流体球。该类解决方案为我们提供了范围广的参数K(0≤K≤42),对于该参数而言,其表现良好,因此适合于超稠密恒星的建模。对于此解决方案,通过假定表面密度ρ b = 2×10 14 g / cm 3 < / sup>。对应于K = 2和X = 0.30,恒星的最大质量为4.96 M Θ,线性尺寸为34.16 km,中心红移和表面红移分别为2.1033和0.683。在没有指控的情况下,我们留下了表现良好的杜加帕尔(Durgapal)第四种模型(J. Phys。,A,Math。Gen. 15:2637,1982)。

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