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利用改进的Toeplitz化技术实现米波雷达低仰角测高

吴向东 赵永波 张守宏 董玫

吴向东, 赵永波, 张守宏, 董玫. 利用改进的Toeplitz化技术实现米波雷达低仰角测高[J]. 电子与信息学报, 2010, 32(3): 570-574. doi: 10.3724/SP.J.1146.2008.00797
引用本文: 吴向东, 赵永波, 张守宏, 董玫. 利用改进的Toeplitz化技术实现米波雷达低仰角测高[J]. 电子与信息学报, 2010, 32(3): 570-574. doi: 10.3724/SP.J.1146.2008.00797
Wu Xiang-dong, Zhao Yong-bo, Zhang Shou-hong, Dong Mei. Height Finding of Meter-wave Radar Using Improved Toeplitz Technique at Low-Angle Environment[J]. Journal of Electronics & Information Technology, 2010, 32(3): 570-574. doi: 10.3724/SP.J.1146.2008.00797
Citation: Wu Xiang-dong, Zhao Yong-bo, Zhang Shou-hong, Dong Mei. Height Finding of Meter-wave Radar Using Improved Toeplitz Technique at Low-Angle Environment[J]. Journal of Electronics & Information Technology, 2010, 32(3): 570-574. doi: 10.3724/SP.J.1146.2008.00797

利用改进的Toeplitz化技术实现米波雷达低仰角测高

doi: 10.3724/SP.J.1146.2008.00797

Height Finding of Meter-wave Radar Using Improved Toeplitz Technique at Low-Angle Environment

  • 摘要: 由于多径效应的存在,米波雷达低仰角测高时除了收到目标的直达波外,还会收到与直达波相干的地(海)面反射的多径信号。该文提出了两种利用改进的Toeplitz化技术实现米波雷达低仰角测高方法。第1种改进方法不但利用阵列接收数据协方差矩阵的每一行元素构造Toeplitz矩阵,还利用了与其对应每一列元素构造Toeplitz矩阵,然后对这两个矩阵求平均得到一个新的协方差矩阵,这一过程相当于前后向空间平滑的过程,提高了参数估计的精度。第2种改进算法是在第1种算法基础之上,重新构造一个Toeplitz矩阵,使其在信噪比最大约束条件下逼近平滑后协方差矩阵的信号子空间,这样可以最小程度的减小噪声的影响,提高了算法的稳健性。理论分析和计算机仿真都表明了新算法的优越性。
  • Jian C, Wang S, and Lin L. Two-dimensional DOAestimation of coherent signals based on 2D unitary ESPRITmethod[C]. ICSP2006 Proceedings, Beijing, 2006, 1: 16-20.[2]Tuncer T E, Yasar T K, and Friedlander B. Partly fillednonuniform linear arrays for DOA estimation in multipathsignals[C]. IEEE International Conference on ASSP,Honolulu. HI, 2007, 2: 1053-1059.[3]Ji Fei, Liang Jian, and Chen Fang-jiong. ESPRIT algorithmfor joint delay and 2-dimensional DOA estimation ofmultipath parameters[C]. Microwave Antenna Propagationand EMC Technologies for Wireless Communications,Hangzhou, China, 2007: 1093-1096.[4]Buon Kiong Lau and Yee Hong Leung. Transformations fornonunideal uniform circular array operating in correlatedsignal environments[J].IEEE Transactions on SignalProcessing.2006, 54(1):34-38[5]Kung S and Foka R. A Toeplitz approximation approach tocoherent source direction finding[C]. IEEE InternationalConference on ICASSP1986, Tokyo, 1986, 11: 193-196.[6]Han Fang-Ming and Zhang Xian-da. An ESPRIT-likealgorithm for coherent DOA estimation[C][J].Antennas andWireless Propagation Letters.2005, 4(1):443-446[7]Takao K, Kikuma N, and Yano T. Toeplitzization ofcorrelation matrix in multipath environment[C]. IEEEInternational Conference on ICASSP1986, Tokyo, 1986, 11:1873-1876.[8]王布宏, 王永良, 陈辉. 一种新的相干信源DOA 估计算法加权空间平滑协方差矩阵的Toeplitz 矩阵拟合[J]. 电子学报,2003, 9(31): 1394-1397.Wang Bu-hong, Wang Yong-liang, and Chen Hui. A novelgenetic approach to DOA estimation of coherent sourcesbased on weighted spatial smoothing and toeplitz matrixfitting [J]. Acta Electronic Sinica, 2003, 9(31): 1394-1397.[9]Rajagopal R and Rao P R. Generalised algorithm for DOAestimation in a passive sonar[J]. IEE Proceedings F, 1993,140(1): 12-20.[10]Mitchell W D. Subspace techniques for the estimation ofharmonic processes with application to passive sonar[D].Georgia institute of technology, Atlanta, GA, 1987.
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出版历程
  • 收稿日期:  2008-06-23
  • 修回日期:  2009-12-15
  • 刊出日期:  2010-03-19

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