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Reduction arguments for geometric inequalities associated with asymptotically hyperboloidal slices

机译:关于渐近双曲面切片的几何不等式的归约论证

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摘要

We consider several geometric inequalities in general relativity involving mass, area, charge, and angular momentum for asymptotically hyperboloidal initial data. We show how to reduce each one to the known maximal (or time symmetric) case in the asymptotically flat setting, whenever a geometrically motivated system of elliptic equations admits a solution.
机译:我们考虑广义相对论中的几个几何不等式,涉及渐近双曲面初始数据的质量,面积,电荷和角动量。我们展示了如何在渐近平坦的设置中将每一个减为已知的最大(或时间对称)情况,只要几何方程组的椭圆方程组允许一个解。

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