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Stability of the FDTD algorithm on nonorthogonal grids related to the spatial interpolation scheme

机译:与空间插值方案相关的FDTD算法在非正交网格上的稳定性

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摘要

In this paper we present a reformulation of the FDTD algorithm on nonorthogonal grids, which was originally proposed by Holland in 1983. Based on the matrix-vector notation of the finite integration technique (FIT), the new formulation allows to study a special type of instability, which is due to the spatial discretization and independent of the choice of the timestep. It is shown, that this type of instability can be avoided by a symmetric evaluation of the metric coefficients of the nonorthogonal grid. Two numerical examples demonstrate the stability properties and the high accuracy of the new method.
机译:在本文中,我们提出了一种针对非正交网格的FDTD算法的重新表述,该算法最初是由Holland在1983年提出的。基于有限积分技术(FIT)的矩阵矢量表示法,新公式允许研究一种特殊类型的不稳定,这是由于空间离散和与时间步长的选择无关。结果表明,可以通过对非正交网格的度量系数进行对称评估来避免这种类型的不稳定性。两个数值例子说明了该方法的稳定性和高精度。

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