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采用随机矩阵理论的水声阵列SMI-MVDR空间谱估计技术
引用本文:郭拓,王英民,张立琛.采用随机矩阵理论的水声阵列SMI-MVDR空间谱估计技术[J].火力与指挥控制,2017,42(3).
作者姓名:郭拓  王英民  张立琛
作者单位:西北工业大学航海学院,西安,710072
基金项目:国家自然科学基金资助项目
摘    要:对角加载MVDR技术是一种经典的空间谱估计技术,在水声阵列信号处理中有着广泛的应用。该技术之所以具有较好的性能是由于其通过对角加载使样本协方差矩阵的特征值分散度减小。提出了基于随机矩阵理论的MVDR空间谱估计技术,具体思路是利用随机矩阵特征值的极限性质实现样本协方差矩阵噪声的抑制,以达到类似对角加载能够实现的特征值分散度减小的效果。仿真表明所提出的方法与对角加载方法达到了同样的目的,且当快拍数一定,而信噪比由小变大时,该方法可以达到与对角加载MVDR技术相当的性能;当信噪比设为定值,快拍数由小变大时,其与对角加载技术具有相同的DOA估计成功概率变化趋势,且在小样本情况下,此方法优势较为明显。

关 键 词:声学  随机矩阵理论  最小方差无畸变响应  样本协方差矩阵  波达方向

Underwater Acoustic Array SMI-MVDR Spatial Spectral Estimation Based on Random Matrix Theory
GUO Tuo,WANG Ying-min,ZHANG Li-chen.Underwater Acoustic Array SMI-MVDR Spatial Spectral Estimation Based on Random Matrix Theory[J].Fire Control & Command Control,2017,42(3).
Authors:GUO Tuo  WANG Ying-min  ZHANG Li-chen
Abstract:Minimum variance distortionless response (MVDR) with diagonal loading is a conventional spatial spectrum estimation method ,it has a wide application in underwater acoustic array signal processing. The good performance of the above method is attributed to it reduce the eigenvalue spread of sample covariance matrix by diagonal loading. The underwater acoustic array sampling matrix inversion(SMI)minimum variance distortionless response(MVDR)beamforming technique is proposed based on random matrix theory(RMT),limit properties of RMT eigenvalue is used to noise suppression of sample covariance matrix,in order ot reach the same performance as diagonal loading,namely reducing the eigenvalue spread of sample covariance matrix. Simulation results show that the proposed method has achieved the same performance as diagonal loading,as a certain number of snapshots and signal to noise ratio (SNR)from small to large. At the same time,when the number of snapshots from small to large,and SNR set value,it has the same trends of success probability of DOA estimation ,and in the case of small sample,the advantages of the proposed method are obvious.
Keywords:acoustics  random matrix theory  minimum variance distortionless response  sample covariance matrix  direction of arrival
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