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Fast solver for uncertainty EM scattering problems by the perturbed-based MLFMA

机译:基于扰动的MLFMA的不确定性EM散射问题的快速求解器

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A novel fast algorithm is proposed to analyze the EM scattering from electrically large conducting targets with varying geometrical shapes. Firstly, the target surface can be constructed with several control points by using the non-uniform rational B-spline surface modeling method. More specifically, the surface integral equation can be rewritten in terms of these control points, which contains the geometrical coordinate information. Moreover, it should be noted that the derivatives of both the L and K operates are needed to describe the perturbation of electric currents. Therefore, a perturbed multilevel fast multipole algorithm (P-MLFMA) is proposed to accelerate the matrix vector multiplication. At last, numerical results are given to verify the accuracy and efficiency of the proposed P-MLFMA. It can be seen that higher computational efficiency can be obtained when compared with both the traditional Monte Carlo method and the Perturbation Approach for MoM.
机译:提出了一种新颖的快速算法来分析来自不同几何形状的电大导电目标的EM散射。首先,通过使用非均匀的Rational B样条表面建模方法,可以用几个控制点构造目标表面。更具体地,可以根据这些控制点重写表面积分方程,其包含几何坐标信息。此外,应该注意,需要L和K的衍生物来描述电流的扰动。因此,提出了一种扰动的多级快速多极算法(P-MLFMA)以加速矩阵矢量乘法。最后,给出了数值结果来验证所提出的P-MLFMA的准确性和效率。可以看出,与传统的蒙特卡罗方法和妈妈的扰动方法相比,可以获得更高的计算效率。

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