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首页> 外文期刊>International journal of antennas and propagation >Fast Integral Equation Solution of Scattering of Multiscale Objects by Domain Decomposition Method with Mixed Basis Functions
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Fast Integral Equation Solution of Scattering of Multiscale Objects by Domain Decomposition Method with Mixed Basis Functions

机译:混合基函数域分解法快速求解多尺度目标散射积分方程

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Nonconformal nonoverlapping domain decomposition method (DDM) with mixed basis functions is presented to realize fast integral equation solution of electromagnetic scattering of multiscale objects. The original multiscale objects are decomposed into several closed subdomains. The higher order hierarchical vector basis functions are used in the electrically large smooth subdomains to significantly reduce the number of unknowns, while traditional Rao-Wilton-Glisson basis functions are used for subdomains with tiny structures. A well-posed matrix is successfully derived by the present DDM. Besides, the nonconformal property of DDM allows flexible mesh generation for complicated objects. Numerical results are presented to validate the proposed method and illustrate its advantages.
机译:提出了具有混合基函数的非共形非重叠域分解方法(DDM),以实现多尺度物体电磁散射的快速积分方程解。原始的多尺度对象被分解为几个封闭的子域。高阶层次向量基函数用于电大的光滑子域中,以显着减少未知数,而传统的Rao-Wilton-Glisson基函数则用于具有微小结构的子域。通过当前的DDM成功导出了一个位置良好的矩阵。此外,DDM的非共形特性允许为复杂对象灵活地生成网格。数值结果表明了该方法的有效性,并说明了其优点。

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