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阵元位置误差校正Toeplitz预处理算法 被引量:9

Array location error calibrating algorithm based on toeplitz pre-processing
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摘要 MUSIC等为代表的高分辨DOA算法通常以精确已知的理想阵列模型为前提,由于实际天线阵列的位置误差必然存在,因此算法的性能必将受到严重的影响,甚至失效.本文通过深入分析阵列位置误差对阵列接收数据协方差矩阵的影响,提出了一种基于对接收数据协方差矩阵作Toep litz预处理来校正阵列位置误差的方法,同时结合特征值重构方法进行联合迭代运算,以便更加有效地抑制阵列位置误差的影响.理论分析和计算机仿真表明,所提方法能够有效地改善MUSIC算法的稳健性,提高多目标信号的角度分辨能力. High resolution array direction finding techniques(such as the MUSIC algorithm) are usually used under the assumption that the array sensor locations are known precisely.However,the sensor location uncertainties always exist in practical circumstances.When the array sensor locations are randomly perturbed,the performance of the class algorithm then tends to deteriorate greatly and even becomes invalid.In this paper,a method based on the Toeplitz pre-processing of the covariance matrix is proposed.In order to enhance the capabilities further,an iterative algorithm is proposed to iteratively reconstruct both the Toeplitz and eigenstructure from the covariance matrix.Theoretical analysis and simulation indicate that the proposed algorithm improves the robustness of the MUSIC algorithm efficiently,as well as the multi-signal direction resolution.
作者 杨洁 刘聪锋
出处 《西安电子科技大学学报》 EI CAS CSCD 北大核心 2011年第2期93-98,共6页 Journal of Xidian University
基金 国家自然科学基金资助项目(61072107) 西安邮电学院中青年科研基金资助项目(109-0412) 博士后基金资助项目(20090451252) 陕西省工业攻关资助项目(2009K08-31) 中央高校基本科研业务费专项基金资助项目(JY10000902025)
关键词 阵列位置误差校正 子空间类算法 MUSIC算法 Toeplitz处理 array location error calibration subspace algorithm MUSIC algorithm Toeplitz processing
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参考文献11

  • 1Stoica P, Henorai. MUSIC. Maximum Likelihood, and Cramer-Rao Bound[J]. IEEE Trans on Acoustic Speech Signal Processing, 1989, 37(5) :720-741.
  • 2Boon P N, Lie J P, Meng H E et al. A Practical Simple Geometry and Gain/Phase Calibration Technique for Antenna Array Processing[ J]. IEEE Trans on Antennas and Propagation, 2009, 57(7): 1963-1972.
  • 3Pawlak H, Jacob A F. An External Calibration Scheme for DBF Antenna Arrays[ J]. IEEE Trans on Antennas and Propagation, 2010, 58(1) : 59-67.
  • 4Rockah Y, Schuhheiss P M. Array Shape Calibration Using Source in Unknown Location, Part I : Far-field source[ J]. IEEE Trans on Acoustic Speech Signal Processing, 1987, 35(2):286-299.
  • 5Stocia P, Viberg M, Wong K Met al. Maximum-likelihood Bearing Estimation with Party Calibrated Array in Spatially Correlated Noise[ J]. IEEE Trans on Signal Processing, 1988, 36(4):888-889.
  • 6Godara L C. Application of Antenna Arrays to Mobile Communication, Part II: Beamforing and Direction of Arrival Consideration[ J]. Proc IEEE, 1997, 85(8) : 1195-1245.
  • 7Friedlander B, Weiss A J. Direction Finding in the Presence If Mutual Couping[ J]. IEEE Trans on Antennas and Propagation, 1991, 39(3): 275-284.
  • 8Mir H S. A Generalized Transfer-Function Based Array Calibration Technique for Direction Finding[ J]. IEEE Trans on Signal Processing, 2008, 56(2) : 851-855.
  • 9Kung S Y, Lo C K, Foka R. A Toeplitz Approximation Approach to Coherent Source Direction Finding[ C]//ICASSP: Vol ( I ). New York: IEEE, 1986: 193-196.
  • 10高建勇,高勇.基于改进的Toeplitz化处理的相干源非均匀线阵自适应波束形成算法[J].宇航学报,2007,28(6):1715-1718. 被引量:3

二级参考文献11

  • 1[1]Chang L,Yeh C C.Perfomance of DMI and eigenspace-based beamfomers[J].IEEE Trans on antennas and Propagation,1992,40(11):1336-1347
  • 2[3]Kung S Y,Lo C K,Foka R.A toeplitz approximation approach to coherent source direction finding,ICASSP,1986,11:193-196
  • 3[5]Di A.Multiple sources location-a matrix decomposition approach.IEEE Trans.ASSP,1985,33(4):1086-1091
  • 4[7]CHEI Hui,WANG Yong-liang,WAN Shan-hu.Performance,Improvement of estimation direction-of-arrival via array geometry arrangement[J].IEEE Antennas and Propagation Society,AP-S Internation Symposium and USNC/UPSI nation.Radio science meeting,1999,7:1600-1603
  • 5Schmidt R O.Multiple emitter location and signal parameters estimation.IEEE Trans.on Antennas Propagation,1986,34(3):267-280.
  • 6Roy R and Kailath T.ESPRIT-estimation of signal parameters via rotational invariance technique.IEEE Trans.on Acoust.Speech,Signal Process.,1989,ASSP-37(7):984-995.
  • 7Stoica P and Nehorai A.Music,maximum likelihood and Cramer-Rao bound.IEEE Trans.on Acoust.Speech,Signal Process.,1989,37(5):720-741.
  • 8Paulraj A and Kailath T.Direction of arrival estimation by eigenstructure methods with unknown sensor gain and phase.Proc.Int.Conf.Acoust.,Speech,Signal Processing (ICASSP),Tampa,FL,March 1985:640-643.
  • 9Weiss A J and Friedlander B.Eigenstructure methods for direction finding with sensor gain and phase uncertainties.Circuits Sys.Signal Process.,1990,9(2):272-300.
  • 10Wylie M P,Roy S and Messer H.Joint DOA estimation and phase calibration of linear equispaced (LES) arrays.IEEE Trans.on Signal Processing,1994,42(12):3449-3459.

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