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Evaluating the Accuracy of a Grid Singularity Strategy using External Verification Analysis

机译:使用外部验证分析评估网格奇异性策略的准确性

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Computational Aeroacoustics codes require highly accurate numerical schemes to resolve and propagate acoustics disturbances over long distances. Because of the relative ease with which high-order and optimized schemes can be developed for it, the finite difference method is frequently used in CAA. To apply the finite difference method to complex geometry and to promote good parallel performance, grids used with the finite difference method are decomposed into blocks. This often results in the formation of grid singularities. Grid singularities are grid points in the calculation with an "abnormal" number of adjacent points, i.e., points that do not have four (for two dimensions) or six (for three dimensions) neighbors. The correct way of evaluating the spatial derivatives of the governing equations at and near grid singularities is an open question. This work proposes to use External Verification Analysis, a code-independent verification technique, to evaluate the error of a nonlinear Euler CAA code solver using singular grids. Two-dimensional results are presented for three-way and five-way grid singularities and two spatial differencing schemes.
机译:计算航空声学代码需要高度精确的数值方案,以解决和传播远距离上的声学干扰。由于可以相对容易地开发高阶和优化方案,因此有限差分法经常用于CAA。为了将有限差分方法应用于复杂的几何图形并提高良好的并行性能,将有限差分方法使用的网格分解为块。这通常导致形成网格奇点。网格奇点是计算中的网格点,其中相邻点的数量“异常”,即不具有四个(对于二维)或六个(对于三维)邻居的点。评估网格奇点附近和附近的控制方程的空间导数的正确方法是一个悬而未决的问题。这项工作建议使用外部验证分析(一种独立于代码的验证技术)来评估使用奇异网格的非线性Euler CAA代码求解器的误差。给出了三向和五向网格奇点和两种空间差分方案的二维结果。

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