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The efficient implementation of IE-FFT algorithm with combined field integral equation for solving electromagnetic scattering problems

机译:求解电磁散射问题的组合场积分方程的IE-FFT算法的高效实现

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摘要

An integral equation-fast Fourier transform (IE-FFT) algorithm is applied to the electromagneticsolutions of the combined field integral equation (CFIE) for scattering problems by anarbitrary-shaped three-dimensional perfect electric conducting object. The IE-FFT with CFIEuses a Cartesian grid for known Green’s function to considerably reduce memory storageand speed up CPU time for both matrix fill-in and matrix vector multiplication when usedwith a generalized minimal residual method. The uniform interpolation of the Green’s functionon an equally spaced Cartesian grid allows a global FFT for field interaction terms. However, thenear interaction terms do not take care for the singularity of the Green’s function and should beadequately corrected. The IE-FFT with CFIE does not always require a suitable preconditionerfor electrically large problems. It is shown that the complexity of the IE-FFT with CFIE is foundto be approximately O(N~(1.5)) and O(N~(1.5)log N) for memory and CPU time, respectively.
机译:将整体式快速傅里叶变换(IE-FFT)算法应用于电磁算法组合场积分方程(CFIE)的解决方案任意形状的三维完美电导物。用cfie的IE-FFT使用笛卡尔电网以获取已知的绿色功能,以显着减少内存存储使用时加速CPU时间和矩阵填充和矩阵向量乘法的CPU时间具有广义最小的残余方法。绿色功能的均匀插值在一个等间隔的笛卡尔栅格网格上允许全球FFT进行现场交互。然而近乎互动条款不小心绿色功能的奇点,应该是充分纠正。具有CFIE的IE-FFT并不总是需要合适的预处理器用于电力问题。结果表明,找到了IE-FFT与CFIE的复杂性对于内存和CPU时间,分别为约O(n〜(1.5))和O(n〜(1.5)log n)。

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