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Coordinates with non-singular curvature for a time dependent black hole horizon

机译:与时间相关的黑洞视界的非奇异曲率坐标

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摘要

A naive introduction of a dependency of the mass of a black hole on the Schwarlschild time coordinate results in singular behavior of curvature invariants at the horizon, violation expectations from complementarity. If instead a temporal dependence is introduced in terms of a coordinate alin to the river time representation. the Ricci scalar is nowhere singular away from the origin. It is found that for a shrinking mass scale due to evaporation, the null radial geodesics that generate the horizon are slightly displaced from the coordinate, singularity. In addition. a changing horizon scale significantly alters the form of the coordinate singularity in diagonal (orthogonal) metric coordinates representing the space-time. A Penrose diagram describing the growth and evaporation of an example block hole is constructed to examine the evolution of the coordinate singularity.
机译:天真的引入黑洞质量对Schwarlschild时间坐标的依赖性会导致地平线上曲率不变量的奇异行为,违反了互补性的期望。如果相反,则根据河流时间表示的坐标alin引入时间依赖性。 Ricci标量离原点不远。发现由于蒸发导致的质量比例缩小,生成地平线的零径向测地线与坐标奇异点略有偏离。此外。不断变化的地平线比例会显着改变表示时空的对角(正交)度量坐标中坐标奇异点的形式。构造描述示例块孔的生长和蒸发的彭罗斯图,以检查坐标奇异点的演变。

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