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首页> 外文期刊>Applied Computational Electromagnetics Society journal >Efficient Marching-on-in-Degree Solver of Time Domain Integral Equation with Adaptive Cross Approximation Algorithm-Singular Value Decomposition
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Efficient Marching-on-in-Degree Solver of Time Domain Integral Equation with Adaptive Cross Approximation Algorithm-Singular Value Decomposition

机译:自适应交叉逼近算法-奇异值分解的时域积分方程高效行进式求解器

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摘要

Adaptive cross approximation algorithm with singular value decomposition postcompression (ACA-SVD) is introduced into the marching-on-in-degree solver of time domain integral equation for the analysis of transient electromagnetic scattering from perfect electric conductor (PEC). The computational domain is divided into multilevel groups based on octree. ACA-SVD algorithm is utilized to compute the impedance matrices associated with the well-separated groups at each level. Whereas, the impedance matrices formed by self and neighboring groups are calculated entirely in the traditional manner. Numerical results demonstrate that the proposed method can greatly reduce the memory requirement and matrix-vector product (MVP) time per iteration.
机译:将具有奇异值分解后压缩的自适应交叉逼近算法(ACA-SVD)引入到时域积分方程的阶跃式求解器中,以分析来自完美导体(PEC)的瞬态电磁散射。计算域基于八叉树分为多级组。 ACA-SVD算法用于计算与每个级别上分离良好的组关联的阻抗矩阵。而由自身和相邻组形成的阻抗矩阵完全以传统方式计算。数值结果表明,该方法可以大大减少每次迭代的内存需求和矩阵向量乘积(MVP)时间。

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