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应用边界元法对电磁场计算的分析及优化
Analysis and Optimization of Boundary Element Method to irregular Electromagnetic Field
【摘要】 基于加权余量法,用自由空间的格林函数作为权函数,导出了边界元法(BEM)的详细方程。对无限远以及边界上的情况进行妥善设置,并采用高斯积分公式和刚体位移法对矩阵元素的计算进行优化。自行研究了不规则电磁场的计算程序,计算结果和理论值符合良好。
【Abstract】 Based on the weighted residual method, using Green’s function of free space as weighting function to get the detailed equation of the boundary element method. After that, properly handle the situation of infinite boundary, using Gaussian integral formula and rigid displacement to optimize the calculation. Develop the program of irregular electromagnetic field myself, and the numerical results are in good agreement with those theoretical values.
【关键词】 加权余量法;
格林函数;
边界元法;
拉普拉斯方程;
亥姆霍兹方程;
【Key words】 weighted residual method; Green’s function; boundary element method; Laplace equation; Helmholtz equation;
【Key words】 weighted residual method; Green’s function; boundary element method; Laplace equation; Helmholtz equation;
- 【文献出处】 信息通信 ,Information & Communications , 编辑部邮箱 ,2007年01期
- 【分类号】TM15
- 【被引频次】9
- 【下载频次】328