具有空腔的超大目标散射的平行FE-BI-MLFMA

Ming-lin Yang, X. Sheng
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引用次数: 2

摘要

有限元-边界积分-多层快速多极子算法(FE-BI-MLFMA)对三维散射具有很好的通用性。为了有效地对空腔目标进行建模,本文提出了一种凹形FE-BI-MLFMA,该方法可以显著降低有限元法的色散误差,提高FE-BI-MLFMA的效率,特别是对于非均匀空腔。为了消除凹曲面引起的收敛缓慢问题,构造了一种基于稀疏近似逆(SAI)的有效预条件。数值实验验证了该方法对非均匀大深空腔的精度和有效性。此外,FE-BI-MLFMA进行了并行化处理,利用超过4亿个未知量成功地计算了直径为1000波长的导电球的散射。
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Parallel FE-BI-MLFMA for scattering by extremely large targets with cavities
The finite element-boundary integral-multilevel fast multipole algorithm (FE-BI-MLFMA) has shown to be very general and powerful for 3D scattering. To efficiently model cavity targets, a concave FE-BI-MLFMA is presented in this paper, which can significantly reduce the dispersion error from the FEM and improve the efficiency of FE-BI-MLFMA especially for nonuniform cavities. To eliminate the problem of slow convergence caused by concave surface, an efficient preconditioner based on the sparse approximate inverse (SAI) is constructed in this paper. Numerical experiments demonstrate the accuracy and efficiency of this SAI-preconditioned concave FE-BI-MLFMA for nonuniform deep and large cavites. Furthermore, the FE-BI-MLFMA is parallelized and has successfully compute the scattering from a conducting sphere with 1000 -wavelength diameter using more than 400 million unknowns.
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