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Low-rank Based FEM-MoM Method for Analyzing Electromagnetic Scattering Problems in Half-space

机译:基于低级的FEM-MOM方法,用于分析半空间中电磁散射问题的方法

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An efficient low-rank based matrix algorithm is presented for the FEM-MoM method to analyze electromagnetic scattering from complex objects in half-space. A fast low-rank lower and upper (LU) triangular factorization algorithm is firstly developed to solve the inverse of FEM system matrix in FEM-MoM, which reduces the computational costs to be almost linear. A domain decomposition technique is employed to further accelerate the low-rank LU factorization. Then, a multilevel UV method is introduced to generate hierarchical low-rank representations for the MoM matrices, which accelerates the matrix-vector products of the MoM in FEM-MoM. Since the multilevel UV method is purely algebraic and kernel-independent, it is well suited for dealing with multi-scale objects and complex half-space Green's function. The proposed FEM-MoM method is completely based on low-rank matrix algorithm, which exhibits high computational accuracy and efficiency. Numerical example of electromagnetic scattering in lossy half-space demonstrates the effectiveness of the proposed method.
机译:提出了一种有效的低秩基矩阵算法,用于分析半空间中的复杂物体的电磁散射。首先开发出快速低级和上部(LU)三角分解算法以解决有限母母莫姆中有限元系统矩阵的倒数,这降低了几乎线性的计算成本。采用域分解技术来进一步加速低秩LU分解。然后,引入多级UV方法以为MOM矩阵生成分层低级表示,其加速了MEM母妈妈的母母矩阵的矩阵矢量产品。由于多级紫外线方法纯粹代数和内核无关,因此非常适合处理多尺度对象和复杂的半空间绿色功能。所提出的FEM-MOM方法完全基于低秩矩阵算法,其呈现出高计算精度和效率。有损的半空间中电磁散射的数值例证明了所提出的方法的有效性。

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