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An Improved Paralleling-in-Order Solving Scheme for AH-FDTD Method Using Eigenvalue Transformation

机译:改进的特征值变换的AH-FDTD方法有序并行求解方案

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This paper describes a modification of the unconditionally stable finite difference time domain (FDTD) algorithm based on the Associated Hermite (AH) functions. The original method is involved with solving a banded nested matrix equation to calculate the AH expanding coefficients using lower-upper (LU) decomposition, which is the main cost for CPU time and memory storage. Here, the calculation of expansion coefficients is modified as a paralleling-in-order solving scheme by using the eigenvalue transformation, which greatly enhances the computational efficiency and reduces the memory storage. The numerical results demonstrate the performance of this improvement.
机译:本文介绍了一种基于关联Hermite(AH)函数的无条件稳定有限差分时域(FDTD)算法的修改。原始方法涉及求解带状嵌套矩阵方程,以使用下-上(LU)分解来计算AH扩展系数,这是CPU时间和内存存储的主要成本。在此,通过使用特征值变换将展开系数的计算修改为并行的并行求解方案,从而大大提高了计算效率并减少了存储空间。数值结果证明了这种改进的性能。

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