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基于高阶抛物线方程求解目标雷达散射截面
引用本文:王新,黄志祥,吴先良.基于高阶抛物线方程求解目标雷达散射截面[J].电子学报,2010,38(9):2118-2121.
作者姓名:王新  黄志祥  吴先良
作者单位:安徽大学计算智能与信号处理教育部重点实验室,安徽合肥,230039
基金项目:国家自然科学基金项目资助 
摘    要: 为改进标准抛物线方程算法的缺陷,本文基于Padé逼近引入高阶抛物线方程,结合复坐标系的完全匹配层(PML)吸收边界条件来求解多体目标的雷达散射截面,计算结果表明高阶抛物线方程不但可以有效地处理轴向方向40度以内的电磁散射问题,并且可以有效地对多体目标进行雷达散射截面计算,为计算电磁学提供了新的、有效的数值计算方法.

关 键 词:抛物线方程  Padé逼近  完全匹配层  雷达散射截面
收稿时间:2009-05-06

Solving Objects Radar Cross Section Based on High-Order Parabolic Equation Method
WANG Xin,HUANG Zhi-xiang,WU Xian-liang.Solving Objects Radar Cross Section Based on High-Order Parabolic Equation Method[J].Acta Electronica Sinica,2010,38(9):2118-2121.
Authors:WANG Xin  HUANG Zhi-xiang  WU Xian-liang
Affiliation:Key Lab of Ministry of Education of Intelligent Computing &; Signal Processing,Anhui Univereiuty,Hefei,Anhui 230039
Abstract:A Padé approximations is introduced to handle high-order parabolic equation scheme for overcoming the shortcoming of standard parabolic equation for the first time.We compute the multi-object radar cross section (RCS) combined with perfectly matched layer(based on "stretched coordinate").Numerical results show that the wide-angle parabolic equation scheme can handle not only the scattering of electromagnetic within 40 degree along the paraxial axis,but can compute multi-object radar cross section(RCS) efficiently.Thus the scheme provides a new and efficient numerical method for computation electromagnetic.
Keywords:parabolic equation  Padé approximation  perfectly matched layer  radar cross section
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