期刊文献+

信号相关性与修正MUSIC算法二维波达方向估计 被引量:7

2-D direction of arrival estimation based on signal correlation and modified MUSIC algorithm
下载PDF
导出
摘要 实际环境中相干信号源是普遍存在的,但传统的多信号分类(MUSIC)二维测向算法不能处理相干信号的问题,为此,采用修正MUSIC(MMUSIC)算法进行二维波达方向(DOA)估计,将修正MMUSIC算法的应用范围由一维的均匀线阵(ULA)扩展到二维中心对称阵,并理论推导出MMUSIC算法的测向性能与信号相差的余弦值呈反比。仿真实验中,二维MMUSIC对相隔4°以上两相干信号的分辨概率能够达到90%以上。 The coherent signal is widespread in the actual environment. Concerning the problem that traditional 2-D Direction Of Arrival (DOA) algorithm of Multiple Signal Classification (MUSIC) cannot process the coherent signal, the Modified MUSIC (MMUSIC) algorithm was used to realize the 2-D DOA estimation for the coherent imaginaries signal. The applied range of the modified MUSIC algorithm was extended from 1-D Uniform Linear Array (ULA) to 2-D centre-symmetric array, and it had been deduced by theory that bearing performance of MMUSIC algorithm was inversely proportional to the cosine value of phase difference. For two coherent signals of being separated by more than 4 degrees, the successful probability of the 2-D MMSUIC algorithm can be more than 90% in simulation experiments.
出处 《计算机应用》 CSCD 北大核心 2012年第2期592-594,共3页 journal of Computer Applications
基金 国防科技重点实验室基金资助项目(9140C1004060903)
关键词 相干信源 修正多信号分类算法 波达方向估计 空间谱 coherent source Modified Multiple Signal Classification (MMUSIC) algorithm Direction Of Arrival (DOA)estimation spatial spectrum
  • 相关文献

参考文献10

  • 1SCHMIDT R O.Multiple emitter location and signal parameter estimation[J]. IEEE Transactions on Antennas and Propagation,1986,34(3):276-280.
  • 2SHAN T J,KAILATH T.Adaptive beanfforming for coherent signals and interference[J].IEEE Transactions on Acoustics,Speech and Signal Processing,1985,33(3):527-536.
  • 3PHLLAI S U,KWON B H.Forward-backward spatial smoothing techniques for coherent signal identification[J].IEEE Transactions on Acoustics,Speech and Signal Processing,1989,37(1):8-15.
  • 4KUNDU D.Modified MUSIC algorithm for estimating DOA of signals[J].Signal Processing,1996,48(1):85-89.
  • 5何子述,黄振兴,向敬成.基于数据阵共轭重构的MUSIC角估计算法[J].电子科技大学学报,1999,28(2):111-115. 被引量:9
  • 6何子述,黄振兴,向敬成.修正MUSIC算法对相关信号源的DOA估计性能[J].通信学报,2000,21(10):14-17. 被引量:64
  • 7徐旭,叶中付,张裕峰.基于中心对称圆阵的不相关源和相干源的DOA估计(英文)[J].中国科学技术大学学报,2009,39(11):1125-1129. 被引量:3
  • 8SHI XIN-ZHI,WANG GAOFENG,SHI ZHEN-HUA.A study on the applicability for nonlinear array based on MMUSIC algorithm[C]// OCEANS'04:MTTS/IEEE TECHNO-OCEAN'04.Piscataway:IEEE,2004,3:1181-1185.
  • 9YE ZHONGFU,LI XIANG,XU XU.DOA estimation with circular array via spatial averaging algorithm[J].IEEE Antennas and Wireless Propagation Letters,2007,6(1):74-76.
  • 10熊波,李国林,尚雅玲,高云剑.信号相关性与DOA估计[J].电子科技大学学报,2007,36(5):907-910. 被引量:22

二级参考文献25

  • 1Joannides P, Balanis C A. Uniform circular arrays for smart antennas [J]. IEEE Antennas and Propagation Magazine, 2005, 47(4) : 192-206.
  • 2Mathews C P, Zoltowski techniques for 2-D angle M D. Eigenstructure estimation with uniform circular arrays [J]. IEEE Transactions on Signal Processing, 1994, 42(9) : 2 395-2 407.
  • 3Wax M, Sheinvald J. Direction finding of coherent signals via spatial smoothing for uniform circular arrays [J]. IEEE Transactions on Antennas Propagation, 1994, 42(5): 613-620.
  • 4Reddy K M, Reddy V U. Analysis of spatial smoothing with uniform circular arrays [J]. IEEE Transactions on Signal Processing, 1999, 47(6): 1 726-1 730.
  • 5Belloni F, Koivunen V. Unitary root-MUSIC technique for uniform circular array [C]//Proceedings of the 3rd IEEE International Symposium on Signal Processing and Information Technology. Darmstadt, Germany: IEEE Press, 2003: 451-454.
  • 6Belloni F, Koivunen V. Beamspace transform for UCA: error analysis and bias reduction [J]. IEEE Transactions on Signal Processing, 2006, 54 ( 8):3 078-3 089.
  • 7Hyberg P, Jansson M, Ottersten B. Array interpolation and bias reduction [ J ]. IEEE Transactions on Signal Processing, 2004, 52 (10): 2 711-2 720.
  • 8Hyberg P, Jansson M, Ottersten B. Array interpolation and DOA MSE reduction[J]. IEEE Transactions on Signal Processing, 2005, 53 (12) : 4 464-4 471.
  • 9Ye Z F, Xiang L, Xu X. DOA estimation with circular array via spatial averaging algorithm [J]. IEEE Antennas and Wireless Propagation Letters, 2007, 6(11): 74-76.
  • 10Wax M, Ziskind I. On unique localization of multiple sources by passive sensor arrays [J ]. IEEE Transactions on Acoustics, Speech, and Signal Processing, 1989, 37(7) :996-1 000.

共引文献89

同被引文献57

  • 1鲍拯,王永良.新的空时二维谱估计信号模型[J].系统工程与电子技术,2006,28(12):1898-1901. 被引量:2
  • 2李海森,周天,朱志德,孙圣和.前后向空间平滑对相关信号源的DOA估计性能[J].哈尔滨工业大学学报,2007,39(3):416-419. 被引量:8
  • 3鄢社峰,马远良.传感器阵列波束优化设计及应用[M].北京:科学出版社,2009.
  • 4Krim H, Viherg M. Two decades of an'ay signal processing research[J]. IEEE Signal Processing Magazine, 1996, 13(4): 67-94.
  • 5曾雄飞,孙贵青,李宇,等.单矢量水听器的几种DOA估计方法[J].仪器与仪表学报,2012,33(3):499-502.
  • 6Sozer E M, Stojanovie M, Proakis J G. Underwater acoustic networks[J]. IEEE Journal of Oceanic Engineering, 2000, 25(1): 72-83.
  • 7DJEDDOU M, BELOUCHRANI A, AOUADA S. Maximum likelihood angle-frequency estimation in partially known correlated noise forlow-elevation targets [J]. IEEE Trans on SP, 2005,53(8):3 057-3 064.
  • 8WANG Y Y, CHEN J T, FANG W H. TST-MUSIC for joint DOA-delay estimation[J]. IEEE Trans on Signal Proecssing, 2001, 49(4) :721 729.
  • 9WAX M, SHAN T J, KAILATH T. Spatio-temporal spectral analysis by eigenstructrure method [J]. IEEE Trans on ASSP, 1984, 32(4) 812-827.
  • 10KUNDU D. Modified MUSIC algorithm for estimation DOA of signals[J]. IEEE Trans on Signal Processing, 1996, 48(1) : 85-90.

引证文献7

二级引证文献14

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部