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基于压缩感知的目标频空电磁散射特性快速分析
引用本文:陈明生,王时文,马韬,吴先良. 基于压缩感知的目标频空电磁散射特性快速分析[J]. 物理学报, 2014, 63(17): 170301-170301. DOI: 10.7498/aps.63.170301
作者姓名:陈明生  王时文  马韬  吴先良
作者单位:1. 合肥师范学院电子信息工程学院, 合肥 230601;2. 安徽大学电子信息工程学院, 合肥 230039
基金项目:教育部科学技术研究重点项目,安徽省学术技术带头人活动经费和安徽省自然科学基金(
摘    要:矩量法是求解目标电磁散射问题的一种常用数值方法,因其精度较高而被广泛应用.应用矩量法求解目标频空电磁散射特性时,随着入射波的角度和频率的变化,需要间隔很小的角度和频率步长反复求解矩量法生成的矩阵方程,运算量极大.为解决此类问题,本文结合压缩感知理论和渐近波形估计形成一种新的有效计算方法.首先,基于压缩感知理论引入一种富含空间信息的新型入射源,其次,在该入射源照射下应用渐近波形估计技术求解,从而快速实现目标频空电磁散射特性分析.

关 键 词:电磁散射  矩量法  压缩感知  渐近波形估计
收稿时间:2014-02-20

Fast analysis of electromagnetic scattering characteristics in spatial and frequency domains based on compressive sensing
Chen Ming-Sheng , Wang Shi-Wen , Ma Tao , Wu Xian-Liang. Fast analysis of electromagnetic scattering characteristics in spatial and frequency domains based on compressive sensing[J]. Acta Physica Sinica, 2014, 63(17): 170301-170301. DOI: 10.7498/aps.63.170301
Authors:Chen Ming-Sheng    Wang Shi-Wen    Ma Tao    Wu Xian-Liang
Abstract:Method of moments (MOM) is a common numerical method for solving electromagnetics, which is used widely owing to its high accuracy. As the traditional MOM is applied to solving electromagnetic problem in both spatial and frequency domains, the matrix equation generated from the integral equation must be solved repeatedly since small spatial increments and frequency increments are both required. To resolve problems of this kind, the compressive sensing (CS) theory combined with the asymptotic waveform evaluation (AWE) is introduced to form a new efficient computational method. Firstly, a new incident source is constructed based on CS theory, in which much spatial information is included. Secondly, illuminated by the new incident source, the new equation is solved by AWE technique, and finally a fast implement is formed for solving electromagnetic scattering characteristics in both spatial and frequency domains.
Keywords:electromagnetic scatteringmethod of momentscompressive sensingasymptotic waveform evaluation
Keywords:electromagnetic scattering  method of moments  compressive sensing  asymptotic waveform evaluation
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