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Wave scattering from lossy dielectric random rough surfaces using the physics-based two-grid method in conjunction with the multilevel fast multipole method

机译:基于物理学的两网格方法结合多级快速多极子方法,从有损介电随机粗糙表面上散射波

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摘要

To study wave scattering from random lossy dielectric rough surfaces with large permittivities using the method of moments, a dense grid is needed for accurate results. A dense grid requires more CPU and memory. The physics-based two-grid (PBTG) method can reduce both CPU and memory requirements. In this paper, the PBTG is used in conjunction with the multilevel fast multipole method (FMM) to solve wave scattering from one-dimensional random lossy dielectric rough surfaces. The proposed algorithm has the computational complexities of O(Ndg) for near-field interactions and O(Ncg)for nonnear-field interactions, where Ndg and Ncg are the number of sampling points on the dense and coarse grids, respectively. Using the proposed algorithm, wave scattering from Gaussian and non-Gaussian rough surfaces is investigated and illustrated. Special emphasis is put on checking the accuracy of the algorithm and energy conservation.
机译:为了使用矩量法研究具有大介电常数的随机损耗介电粗糙表面的波散射,需要使用致密的网格以获得准确的结果。密集的网格需要更多的CPU和内存。基于物理的两网格(PBTG)方法可以减少CPU和内存需求。本文将PBTG与多级快速多极方法(FMM)结合使用,以解决一维随机有损介电粗糙表面的波散射问题。该算法对近场相互作用具有O(Ndg)的计算复杂度,对于非近场相互作用具有O(Ncg)的计算复杂度,其中Ndg和Ncg分别是密集网格和粗糙网格上的采样点数。使用提出的算法,研究和说明了高斯和非高斯粗糙表面的波散射。特别强调检查算法的准确性和节能。

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