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BOUNDARY CONDITIONS FOR THE BSSN SYSTEM

机译:BSSN系统的边界条件

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Among the most important systems of partial differential equations (PDEs) in numerical relativity are those of the first-order in time and mixed first and second-order in space. Namely, impressive results were obtained by several groups using so-called BSSN system belonging to this category. While the analysis of the first-order in space systems had provided a method of construction of boundary conditions compatible with PDEs, no such recipe is available for second-order in space systems unless it is symmetric hyperbolic. We show, that introducing potentials for evolution variables of a linearized BSSN system, one can find an associated symmetric-hyperbolic system of PDEs which provides boundary conditions for the original BSSN system.
机译:在数值相对性中的偏微分方程(PDE)中最重要的是,在时间上的第一阶和第一顺序和空间中的二阶混合和二阶的最重要的偏差系统。即,使用属于此类别的所谓的BSSN系统,几个组获得了令人印象深刻的结果。虽然空间系统中的一流分析已经​​提供了一种构造与PDE兼容的边界条件的方法,但除非它是对称的双曲线,否则在空间系统中没有这样的配方。我们显示,引入线性化BSSN系统的进化变量的潜力,可以找到PDE的相关对称 - 双曲线系统,为原始BSSN系统提供边界条件。

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