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A Domain Decomposition Finite-Element Method for Modeling Electromagnetic Scattering From Rough Sea Surfaces With Emphasis on Near-Forward Scattering

机译:一种以近前散射为重点的粗糙海面电磁散射建模的域分解有限元方法

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摘要

A high-fidelity full-wave simulator is presented to perform numerical experiments for rough sea scattering problem by considering different polarizations, frequencies, grazing angles, wind speeds, and sea surface spectra. The simulator is based on a novel finite-element domain decomposition (FEDD) method for solving the problem of 2-D electromagnetic scattering over 1-D sea surface. This noniterative method partitions the computational domain into a number of overlapping subdomains and solves each domain individually by employing the locally conformal perfectly matched layer (LC-PML) at the truncation boundaries. LC-PML has a unique feature such that it can be applied to irregular domains on the contrary to standard PML methods, and hence inspired the birth of FEDD. The FEDD method is used at each Monte Carlo realization corresponding to a sample from random rough surfaces and decreases the computational load, especially for electrically large problems. The accuracy and computational efficiency of the method are investigated through several simulations. Using the FEDD method, the statistical behavior of the bistatic radar cross section (RCS) is obtained for both the horizontal and vertical polarizations. A special emphasis is given to forward-scattered RCS and the mean reflection coefficient for sea surface, especially at low grazing angles, and it is shown that the simulator produces results in agreement with the Ament and Miller-Brown approximations, and experimental data, proving the reliability of the simulation approach. The results are also compared with the standard finite-element method and method of moments. Rough sea surfaces are created by using both the Pierson-Moskowitz and Elfouhaily spectra.
机译:提出了一种高保真全波模拟器,通过考虑不同的极化,频率,掠射角,风速和海面光谱,对粗糙的海面散射问题进行数值实验。该模拟器基于一种新颖的有限元域分解(FEDD)方法,用于解决一维海面的二维电磁散射问题。这种非迭代方法将计算域划分为多个重叠的子域,并通过在截断边界处采用局部共形完美匹配层(LC-PML)分别求解每个域。 LC-PML具有独特的功能,因此与标准PML方法相反,它可以应用于不规则域,从而激发了FEDD的诞生。 FEDD方法用于与来自随机粗糙表面的样本相对应的每个蒙特卡洛实现,并减少了计算负荷,尤其是对于电大问题。通过几次仿真研究了该方法的准确性和计算效率。使用FEDD方法,可以获得水平和垂直极化的双基地雷达横截面(RCS)的统计行为。特别强调了前向散射RCS和海面的平均反射系数,特别是在低掠角时,它表明模拟器产生的结果与Ament和Miller-Brown近似以及实验数据一致,证明了仿真方法的可靠性。还将结果与标准有限元方法和弯矩方法进行了比较。通过使用Pierson-Moskowitz和Elfouhaily光谱来创建粗糙的海面。

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