Analysis of the iterative Kirchhoff approximation for rough surface scattering

J. West
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引用次数: 5

Abstract

The iterative Kirchhoff approximation has been numerically applied to one-dimensionally rough, perfectly conducting statistical surfaces, and the backscattering predicted from the first and second iterations compared with the "exact" scattering found from the moment method. The VV second-iteration scattering proves accurate at all incidence angles with slightly rough surfaces and up to 85/spl deg/ with large-scale rough surfaces. At HH the second-iteration scattering loses accuracy at 75/spl deg/ with small scale rough surfaces and 50/spl deg/ with large-scale roughness. Scattering models based on the second-iteration IKA actually give better results at HH than would be suggested by the numerical evaluation of the IKA. The numerical results show that these models can be accurately applied to surfaces that include moderate large-scale roughness without first separating the roughness spectrum into large- and small-scale components.
粗糙表面散射的迭代Kirchhoff近似分析
将迭代Kirchhoff近似数值应用于一维粗糙、完美传导的统计表面,并将第一次和第二次迭代预测的后向散射与矩量法得到的“精确”散射进行了比较。VV二次迭代散射在所有入射角下都是精确的,在大尺寸粗糙表面上达到85/spl度。在HH下,对于小尺度粗糙表面,二次迭代散射在75/spl°/和大尺度粗糙表面在50/spl°/时失去精度。基于二次迭代IKA的散射模型在HH下的结果实际上比IKA的数值评估结果更好。数值结果表明,这些模型可以准确地应用于包含中等大尺度粗糙度的表面,而无需首先将粗糙度谱分为大、小分量。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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