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Statistics effects in extremal black holes ensemble

机译:极值黑洞合奏的统计影响

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摘要

We consider the grand canonical ensemble of the static and extremal black holes, when the equivalence of the electric charge and mass of individual black hole is postulated. Assuming uniform distribution of black holes in space, we are finding the effective mass of test particle and mean time dilation at the admissible points of space, taking into account the gravitational action of surrounding black holes. Having specified the statistics that governs extremal black holes, we study its effect on those quantities. Here, the role of statistics is to assign a statistical weight to the configurations of certain fixed number of black holes. We borrow these weights from Bose-Einstein, Fermi-Dirac, classical and infinite statistics. Using mean field approximation, the aforementioned characteristics are calculated and visualized, which permits us to draw the conclusions on visible effect of each statistics.
机译:我们考虑静态和极端黑洞的大典型集合,当主管电荷和单独的黑洞质量的等价物时。 假设空间中的黑洞均匀分布,我们在可允许的空间点发现了有效的测试粒子和平均时间扩张,考虑到围绕黑洞的引力作用。 指定了管理极值黑洞的统计数据,我们研究其对这些数量的影响。 这里,统计的角色是为某些固定数量的黑洞的配置分配统计权重。 我们从Bose-Einstein,Fermi-Dirac,古典和无限统计数据借用这些重量。 使用平均场近似,计算和可视化的上述特征,这允许我们在每个统计数据的可见效果上得出结论。

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