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基于子空间类法的阵列幅相误差校正方法 被引量:4

An Array Calibration Method for Amplitude and Phase Errors Based on the Subspace Approaches
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摘要 该文针对阵列误差条件下多目标方位高分辨估计问题,提出了一种基于子空间类法的阵列幅相误差校正方法,实现过程简单,效果显著。计算机仿真结果表明,该校正方法可以有效地改善子空间类方法的稳健性,提高其多目标分辨能力,而且方位参数估计精度良好,具有较好的工程应用前景。 A novel array calibration method based on the subspace approaches in the presence of amplitude and phase errors on high-resolution direction-of-arrival(DOA)estimation of multiple sources is presented in this paper.This calibration method is easy to implement in practice and achieves good results in estimation.Computer simulations are conducted to show the improvement in robustness and resolution,the high performance in precision,and the good prospect in engineering applications by calibration.
出处 《计算机工程与应用》 CSCD 北大核心 2001年第19期55-57,共3页 Computer Engineering and Applications
基金 国防重点预研项目(编号:96BD07)资助
关键词 幅相误差 阵列校准 方位估计 子空间类法 信号处理 Amplitude and Phase Errors,Array Calibration,Direction-of-Arrival(DOA)Estimation,Subspace Approaches
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  • 1[1] R.O.Schmidt,A signal subspace approtach to multiple emitter location,Ph.D.dissertation,Stanford Univ.,Stanford,CA,1980
  • 2[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
  • 3[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
  • 4[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
  • 5[5] B.Friedlander.A Sensitivity Analysis of the MUSIC Algorithm.IEEE Trans on TASSP 1990,38(10):1740~1751
  • 6[6] J.H.Winkinson,The Algebraic Eigenvalue Problem.New York:Oxford University Press,1965

共引文献26

同被引文献19

  • 1吴莉莉,廖桂生,张林让.一种智能天线通道失配的校正技术[J].电子学报,2001,29(z1):1845-1847. 被引量:7
  • 2吴仁彪.快速二维高分辨率测向方法研究[J].电子科学学刊,1993,15(5):458-465. 被引量:8
  • 3司锡才,谢纪岭.阵列天线通道不一致性校正的辅加阵元法[J].系统工程与电子技术,2007,29(7):1045-1048. 被引量:6
  • 4WEISS A J, FRIENDLANDER B. Eigenstructure methods for direction finding with sensor gain and phase uncertainties [J]. Circuits, Systems and Signal Processing, 1990, 9 (3) : 271-300.
  • 5CHENG Chun-yue, LIU Ying--hua. A calibration algo- rithm for gain and phase errors of array sensors based on a single nonlinear constraint [C]// Proceedings of 2005 IEEE International Symposium on Microwave, Antenna, Propa- gation and EMC Technologies for Wireless Communica- tions.[S. l.]: IEEE, 2005: 957-960.
  • 6LI You-ming, ER M H. Theoretical analyses of gain and phase error calibration with optimal implementation for line- ar equispaced array [J]. IEEE Transactions on Signal Pro- cessing, 2006, 54 (2): 712-723.
  • 7REED I S, MALLETT J D, BRENNAN L E. Rapid con- vergence rate in adaptive arrays [J]. IEEE Trans. on AES, 1974, 10: 853-863.
  • 8魏青 杨绍全.空间测向中的一种降维算法[J].西安电子科技大学学报,2000,27(1):26-29.
  • 9Schmidt R O. Multiple Emitter Location and Signal Parameter Estimation [J]. IEEE Trans. on AP, 1986, 34(3): 276-280.
  • 10Schmidt R O. Multiple Emitter Location and Signal Parame ter Estimation[J]. IEEE Trans. Antennas and Propagation. 1986,AP234 (3):276 - 278.

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