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Monte Carlo-Based Characteristic Basis Finite-Element Method (MC-CBFEM) for Numerical Analysis of Scattering From Objects On/Above Rough Sea Surfaces

机译:基于蒙特卡洛的特征基础有限元方法(MC-CBFEM),用于数值分析粗糙海面之上或之上的对象的散射

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摘要

The Monte Carlo-based Characteristic Basis Finite-Element Method (MC-CBFEM) is developed for predicting the statistical properties of the 2-D electromagnetic scattering from objects (such as ship- and decoy-like objects) on or above random rough sea surfaces. At each realization of the Monte Carlo technique, the 1-D rough sea surface is randomly generated by using the Pierson–Moskowitz spectrum, and the bistatic radar cross section (RCS) is computed by employing the CBFEM approach. The CBFEM is a noniterative domain decomposition finite-element algorithm, which is designed to alleviate the challenges of the conventional finite-element method in solving large-scale electromagnetic problems. The CBFEM partitions the problem into a number of nonoverlapping subdomains and generates physics-based characteristic basis functions for the representation of the fields in each subdomain. Since this approach reduces the matrix size and lends itself to convenient parallelization, it is attractive for efficiently solving large-scale problems many times in the Monte Carlo simulation with the use of direct solvers and small-sized matrices. For a number of surface realizations, each of which can be considered as a sample from the random process specifying the surface, a family of bistatic RCS values is obtained as a function of incidence angle and surface roughness (or wind speed). The coherent (mean) and incoherent (variance) components of the RCS are illustrated with particular emphasis on the effects of surface roughness and the angles near grazing. Statistical characterization is also achieved by other means, such as correlation coefficient and density functions represented by histograms.
机译:基于蒙特卡洛的特征基础有限元方法(MC-CBFEM)用于预测随机粗糙海面上或上方的物体(例如船和诱饵状物体)的二维电磁散射的统计特性。 。在蒙特卡洛技术的每个实现中,使用Pierson-Moskowitz谱随机生成一维粗糙海面,并使用CBFEM方法计算双基地雷达横截面(RCS)。 CBFEM是一种非迭代域分解有限元算法,旨在缓解传统的有限元方法在解决大规模电磁问题方面的挑战。 CBFEM将问题划分为多个不重叠的子域,并为每个子域中的字段表示生成基于物理学的特征基础函数。由于此方法减小了矩阵大小并使其易于并行化,因此对于使用直接求解器和小尺寸矩阵在蒙特卡洛模拟中多次有效解决大规模问题具有吸引力。对于许多表面实现,可以将每个实现视为指定表面的随机过程的样本,根据入射角和表面粗糙度(或风速)获得一系列双站RCS值。说明了RCS的相干(均值)和非相干(方差)分量,并特别强调了表面粗糙度和接近掠射角的影响。统计表征还可以通过其他方式实现,例如直方图表示的相关系数和密度函数。

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