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Geometric characterizations of the Kerr isolated horizon

机译:克尔孤立地平线的几何特征

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摘要

We formulate conditions on the geometry of a nonexpanding horizon Delta which axe sufficient for the spacetime metric to coincide on Delta with the Kerr metric. We introduce an invariant which can be used as a measure of how different the geometry of a given nonexpanding horizon is from the geometry of the Kerr horizon. Directly, our results concern the spacetime metric at Delta at the zeroth and the first orders. Combined with the results of Ashtekar, Beetle and Lewandowski, our conditions can be used to compare the spacetime geometry at the nonexpanding horizon with that of Kerr to every order. The results should be useful to numerical relativity in analyzing the sense in which the final black hole horizon produced by a collapse or a merger approaches the Kerr horizon. [References: 11]
机译:我们在非扩展视野Delta的几何条件上制定条件,该条件足以使时空度量与Delta Kerr度量重合。我们引入一个不变量,该不变量可以用来衡量给定非扩展层的几何形状与Kerr层的几何形状之间的差异。直接地,我们的结果涉及零阶和一阶Delta处的时空度量。结合Ashtekar,Beetle和Lewandowski的结果,我们的条件可用于比较非扩展水平线和Kerr线在每个阶上的时空几何形状。该结果对于数值相对论在分析由坍塌或合并产生的最终黑洞视界接近Kerr视界的意义上应该是有用的。 [参考:11]

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