矩量法中阻抗矩阵的优化填充技术

    Optimization Technique on Filling Impedance Matrix inMoment Method

    • 摘要: 采用基于RWG 基函数的传统矩量法分析目标体的电磁特性时,首先对目标体的表面剖分成三角形面片,阻抗矩阵的填充方式是按公共边循环,如果采用混合场积分方程,填充时间正比于公共边数目的平方。本文提出了一种按三角形面元循环的阻抗矩阵填充方式,该方法对场点与源点的高斯积分点数没有限制,可以实现多点高斯积分,从而大大缩短了阻抗填充时间,保证了计算结果的精度。

       

      Abstract: In this paper, we proposed a novel technique to fill the impedance matrix based on triangular patches. Every pair ofthe triangular patches has 9 common edges at most. There is some common part in integral equation between every pairs ofcommon edges if these edges locate on a pair of triangular patches. So we can elicit the common part in integral equationsbetween the different triangular patches, and distribute the values over the interaction between the relative common edges. In thiscase, if the object has a closed geometry shape, this matter to form the elements of impedance matrix can lead to save 4/9 fillingtime than the conventional way at least. Several examples show that numerical results educed from the novel technique agree verywell with that form the traditional methods.

       

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