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Linear perturbations of a Schwarzschild black hole by thin disc - convergence

机译:通过薄圆盘融合的Schwarzschild黑洞的线性扰动

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In order to find the perturbation of a Schwarzschild space-time due to a rotating thin disc, we try to adjust the method used by [4] in the case of perturbation by a one-dimensional ring. This involves solution of stationary axisymmetric Einstein's equations in terms of spherical-harmonic expansions whose convergence however turned out questionable in numerical examples. Here we show, analytically, that the series are almost everywhere convergent, but in some regions the convergence is not absolute.
机译:为了找到由于旋转薄盘引起的Schwarzschild时空的扰动,我们尝试在一维环的情况下调整[4]的方法。这涉及静止轴对称爱因斯坦方程式方程的解决方案,其会聚的谐波膨胀,然而在数值例子中最新结果。在这里,我们分析显示该系列几乎无处不在的会聚,但在某些区域中,收敛不是绝对的。

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