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分形在PRC-CW雷达目标回波分析中的应用
引用本文:赵兆,是湘全.分形在PRC-CW雷达目标回波分析中的应用[J].现代雷达,2008,30(8).
作者姓名:赵兆  是湘全
作者单位:南京理工大学电子工程与光电技术学院,南京,210094
摘    要:针对近程伪码调相毫米波雷达复杂目标回波具有很强非线性的特点,以伪码调相毫米波雷达相关处理后的回波数据为对象,以分形理论为工具来研究目标回波的复杂性和不规则性,提出将目标回波的分形维数作为特征参数。外场实测数据计算结果表明,不同目标的关联维数有较明显的差异,可以作为特征参数用于目标分类和识别。

关 键 词:分形理论  关联维数  近程伪码调相毫米波雷达  目标分类

Application of Fractal Theory to PRC-CW Radar Signal Analysis
ZHAO Zhao,SHI Xiang-quan.Application of Fractal Theory to PRC-CW Radar Signal Analysis[J].Modern Radar,2008,30(8).
Authors:ZHAO Zhao  SHI Xiang-quan
Abstract:For pseudo-random code continuous wave(PRC-CW) radar,most investigations have not placed strong emphasis on echo signal feature extraction and recognition.In this paper,the target echo after correlation processing in PRC-CW radar is analyzed utilizing the fractal theory.In this paper,it is suggested to take the fractal dimension of the target echo as its feature.Correlation dimensions of three kinds of moving targets are estimated and compared.It is shown that the correlation dimensions of different targets vary significantly,which can be applied to moving target classification.
Keywords:fractal theory  correlation dimension  short-range MMW PRC-CW radar  target classification
本文献已被 CNKI 维普 万方数据 等数据库收录!
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