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一般阵列误差情况下信号二维方向角估计 被引量:3

Estimation of 2D angle for signals with general array error
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摘要 针对均匀圆阵存在一般阵列误差的情况,提出一种信号二维方向角估计方法。基于均匀圆阵的阵列流形和阵列输出的协方差矩阵,采用加权总体最小二乘法估计信号二维方向角。并给出了解整周期性模糊的方法。计算机仿真表明了此方法估计精度高,对阵列误差鲁棒性强,并且各项性能都接近于CRB。 For general array error in a uniform circular array (UCA), a scheme of estimation of azimuth and elevation for source is proposed in this paper. Based on direct array manifold in UCA and the covariance matrix of array output, the azimuth and elevation is estimated by weight total least squares technique, and a method to disambiguate the cyclic phase ambiguities is also presented. Numerical results show that the estimator bears high precision, good robust to general array error and the performance close to the CRB.
出处 《电波科学学报》 EI CSCD 北大核心 2006年第4期606-611,共6页 Chinese Journal of Radio Science
基金 国家自然科学基金资助项目(69872012)
关键词 二维方向角估计 均匀圆阵 阵列误差 estimation of 2D angle, UCA, general array error
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  • 1廖桂生,保铮.一种新的旋转不变方法实现起伏目标的高分辨方向-多普勒频率盲估计[J].电子学报,1996,24(12):6-11. 被引量:8
  • 2[1] R.O.Schmidt,A signal subspace approtach to multiple emitter location,Ph.D.dissertation,Stanford Univ.,Stanford,CA,1980
  • 3[2] R.Kumaresan and D.W.Tufts.Estimating the angle of arrival of multiple plane waves.IEEE Trans.Aerospace Electron.Syst.,Jan.1983,AES-19:134~139
  • 4[3] A.L.Swindlehurst and T.Kailaith.A performance analysis of subspace based methods in the presence of model errors,Part I:The MUSIC algorithm.IEEE Trans.On TASSP,1992,40(6):1758~1774
  • 5[4] Henry Cox,Robert M.Zeskind,and Mark M.Owen.Effects of Amplitude and Phase Errors on Linear Predicative Array Processors.IEEE Trans on TASSP,1988,36(1):10~19
  • 6[5] B.Friedlander.A Sensitivity Analysis of the MUSIC Algorithm.IEEE Trans on TASSP 1990,38(10):1740~1751
  • 7[6] J.H.Winkinson,The Algebraic Eigenvalue Problem.New York:Oxford University Press,1965
  • 8[1]M. Wax, T. Kailath. Spatio-temporal soectra1 analysis by eigenstruture methods [J]. IEEE Trans. on ASSP, Aug. 1984, 32(4): 817-827.
  • 9[2]G.A. Fabrizio, D. A. Gray, M. D. Turley. Adaptive Correction of HF Antenna Arrays for Nonstationary Interference Rejection [A]. Proc. of International Radar Symposium [C], 1998, Munich, Germany, 1165-1174.
  • 10[3]A. Flieller, A. Ferreol, P. Larzabal, H. Glergeot. Robust Bearing Estimatiom in the Pressence of Direction-dependent Modeling Errors:Identifiability and Treatment [ A]. Proc. of ICASSP [C], 1995, Detroit, U. S. A., 1884-1887.

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  • 1梁民赞,王旭升,李志伟.舰船辐射噪声动态特性建模与重构[J].舰船电子工程,2008,28(2):95-97. 被引量:8
  • 2廖宏宇.被动声纳目标/背景建模与仿真[J].计算机仿真,2006,23(4):1-4. 被引量:20
  • 3王鼎,吴瑛.基于均匀圆阵的二维ESPRIT算法研究[J].通信学报,2006,27(9):89-95. 被引量:6
  • 4周祎,冯大政,刘建强.基于联合对角化的近场源参数估计[J].电子与信息学报,2006,28(10):1766-1769. 被引量:5
  • 5MATHEWS C P, ZOLTOWSKI M D. Eigenstructure techniques for 2-D angle estimation with uniform circular arrays [J]. IEEE Transactions on Signal Processing, 1994, 42(9): 2395-2407.
  • 6YE Z, XIANG L, XU X. DOA estimation with circular array via spatial averaging algorithm [J]. IEEE Antennas Wireless Propagation Letters, 2007,6 ( 1 ) : 74-76.
  • 7HOOLE P R P. Smart Antennas and Signal Processing for Communications, Biomedical and Radar Systems [M]. Southampton: WIT Press, 2001.
  • 8LEE J H, PARK D H, PARK G T, et al. Algebraic path-following algorithm for localizing 3-D near-field sources in uniform circular array[J]. Electronics Letters,200a,39 (17) :1283-1285.
  • 9MENDEL J M. Tutorial on high order statistics (spectra) in signal processing and system theory: theoretical results and some applications [C]// Proc. of IEEE, 1991,79(3) :278-305.
  • 10DOGAN M C, MENDEL J M. Application of cumulants to array processing partⅡ: non-Gaussian noise suppression[J].IEEE Transactions on Signal Processing, 1995,43(7): 1663-1676.

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