论文标题

黑色孔的球形对称DE Sitter解决方案

Spherically Symmetric de Sitter Solution of Black Holes

论文作者

Mourad, M F, Hussein, N H, Eisad, D A, Ibrahima, T A S

论文摘要

在这项研究中,我们使用一般形式的分布函数获得了黑洞的球形对称性DE溶液的解,该函数包括高斯,雷利和麦克斯韦·波尔茨曼分布作为特殊情况。我们研究了热力学变量的特性,例如鹰温度,熵,质量和黑洞的热容量。此外,我们表明满足包括无效能量条件的强能量条件。最后,我们通过计算一般分布形式的标量曲率和不变曲率来显示解决方案的规律性。

In this study we obtain the solution of the spherically symmetric de Sitter solution of black holes using a general form of distribution functions which include Gaussian, Rayleigh, and Maxwell-Boltzmann distribution as a special case. We investigate the properties of thermodynamics variables such as the Hawking temperature, the entropy, the mass and the heat capacity of black holes. Moreover, we show that the strong energy condition which includes the null energy condition is satisfied. Finally, we show the regularity of the solution by calculating the scalar curvature and invariant curvature in general distribution form.

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