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一种基于四阶累积量的相干信号测向算法 被引量:7

A DoA estimation algorithm for coherent signal based on the fourth-order cumulant
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摘要 利用四阶累积量估计相干信号的来波方向(DoA)需要获得修正阵列的方向矩阵。提出了一种估计修正阵列方向矩阵的改进算法,它减少了计算量,通过模式激励和空间平滑,实现均匀圆阵对来自不同独立信号源的相干信号的DoA估计,并利用虚拟阵列流形的中心对称性,将复矩阵的特征分解转换为实矩阵的特征分解,减少了计算量。相比基于自相关矩阵的算法,所提出方法提高了阵元利用率,有效地抑制了高斯噪声,不需要对模式激励后的数据进行白化处理,仿真结果表明,在低信噪比和多个独立信号源存在的条件下,有更明显的优势。 The direction matrix of modified array is needed to estimate the DoA for coherent signal based on the fourth-order cumulant. An improved algorithm for direction matrix estimation is presented, which reduces the computation burden, estimates the DoA for coherent signals from different independent sources using the mode excitation and spatial smoothing, and converts the eigen-decomposition of complex matrix into real matrix by utilizing the centro-symmetric shape of fictitious array manifold. Compared with the algorithm based on correlation matrix, the proposed method raises the array utilization ratio and suppresses the Gaussian noise. The simulation results show that when there are a lot of independent sources and the SNR is low, the algorithm has more obvious advantages.
作者 王鼎 吴瑛
出处 《系统工程与电子技术》 EI CSCD 北大核心 2006年第5期665-669,共5页 Systems Engineering and Electronics
关键词 相干信号 四阶累积量 阵列 算法 coherent signal fourth-order cumulant array algorithm
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参考文献9

  • 1Porat B,Friedlander B.Direction finding algorithms based on high-order statistics[J].IEEE Trans.on SP,1991,39(9):2016-2023.
  • 2Gonen E,Mendel J M,Dogan M C.Application of cumulants to array processing Part IV:direction finding in coherent signals case[J].IEEE Trans.on SP,1997,45(9):2252-2264.
  • 3Friedlander B,Weiss A J.Direction finding using spatial smoothing with interpolated arrays[J].IEEE Trans.on Aerospace and Electronic Systems,1992,4(28):574-587.
  • 4Griffiths H D,Eiges R.Sectoral phase modes from circular antenna arrays[J].Electronics Letters,1992,8(28):1581-1582.
  • 5Pillai S U,Kwon B H.Forward/backward spatial smoothing techniques for coherent signal identification[J].IEEE Trans.on ASSP,1989,37(1):8-15.
  • 6Viberg M,Ottersten B.Sensor array processing based on subspace fitting[J].IEEE Trans.on SP,1991,39(5):1110-1121.
  • 7Jaffer A G.Maximum likelihood direction finding of stochastic sources:a separable solution[C]// ICASSP,1988,5:2893-2896.
  • 8丁齐,肖先赐.一种稳健的四阶累积量ESPRIT测向方法研究[J].电子科学学刊,1998,20(6):750-755. 被引量:3
  • 9魏平,肖先赐,李乐民.基于四阶累积量特征分解的空间谱估计测向方法[J].电子科学学刊,1995,17(3):243-249. 被引量:22

二级参考文献2

  • 1Pan P,Proc Int Conf ASSP,1988年
  • 2魏平,博士学位论文,1996年

共引文献22

同被引文献52

  • 1程伟,左继章.基于时空结构的阵列信号三维参数同时估计方法[J].通信学报,2004,25(10):67-74. 被引量:5
  • 2王兰美,王洪洋,廖桂生.基于四阶累积量的多参数联合估计算法[J].西安电子科技大学学报,2005,32(3):374-377. 被引量:5
  • 3齐崇英,王永良,张永顺,陈辉.色噪声背景下相干信源DOA估计的空间差分平滑算法[J].电子学报,2005,33(7):1314-1318. 被引量:18
  • 4林刚,许家栋,樊寄松.对四阶累积量MUSIC算法的分析与应用[J].电波科学学报,2006,21(3):357-360. 被引量:3
  • 5Gonen E and Mendel J M. Applications of cumulants to array processing-part Ⅳ: Direction finding in coherent signals case. IEEE Trans. on Signal Processing, 1997, 45(9): 2265-2275.
  • 6Shan T J, Wax M, and Kailath T. On spatial smoothing for direction-of-arrival estimation of coherent signals. IEEE Trans. on Acoustics, Speech, and Signal Processing, 1985, 33(4): 806-811.
  • 7[1]CHEN Y M,LEE J H,YEH C C.Two-Dimensional Angle-of-Arrival Estimation for Uniform Planar Arrays with Sensor Position Errors[J].IEE Proeeed-ings,1993,140(1):37 -42.
  • 8[5]GONEN E,MENDEL J M.Applications of Cumulants to Array Processing-part Ⅳ:Direction Finding in Coherent Signals Case[J].IEEE Trans on SP,1997,45(9):2 265-2 275.
  • 9[7]SHAN T J,WAX M,KAILATH T.On Spatial Smoothing for Direction-of-Arrival Estimation of Coherent Signals[J].IEEE Trans on ASSP,1985,33(4):806-811.
  • 10[9]WAX M,KAILATH T.Detection of Signals by Inform ation Theoretic Criteria[J].IEEE Trans on ASSP,1985,33(2):387-392.

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