A UNIFIED APPROACH TO COHERENT SOURCE DECORRELATION BY AUTOCORRELATION MATRIX SMOOTHING

被引:6
作者
KOZICK, RJ
KASSAM, SA
机构
[1] Department of Electrical Engineering, Bucknell University, Lewisburg
[2] Department of Electrical Engineering, University of Pennsylvania, Philadelphia
基金
美国国家科学基金会;
关键词
COHERENT SIGNALS; SPATIAL SMOOTHING; ANGLE OF ARRIVAL ESTIMATION; ADAPTIVE BEAMFORMING;
D O I
10.1016/0165-1684(95)00045-F
中图分类号
TM [电工技术]; TN [电子技术、通信技术];
学科分类号
0808 ; 0809 ;
摘要
A wide variety of techniques have been developed to deal with coherent signals at a sensor array. Many of these techniques have the structure of a pre-processor followed by a standard adaptive beamforming or angle of arrival estimation algorithm, The pre-processor is designed to reduce the cross-correlations between the arriving signals. A general decorrelation technique of this type called autocorrelation matrix smoothing (AMS) is described in this paper. The processing in AMS consists of a two-dimensional linear filtering operation on the correlation matrix of the array measurements, A number of the previously proposed decorrelation techniques can be interpreted as special cases of AMS, corresponding to different choices for the mask used to filter the correlation matrix. Although the previous methods were not originally formulated in terms of AMS, the unified interpretation points out relations between the techniques and suggests improved techniques. This paper summarizes the basic properties of AMS, explains the unified interpretation of previous decorrelation methods, and describes some extensions for improved decorrelation.
引用
收藏
页码:115 / 130
页数:16
相关论文
共 17 条
[1]  
Du, Kirlin, Improved spatial smoothing techniques for DOA estimation of coherent signals, IEEE Trans. Signal Process., 39, 5, pp. 1208-1210, (1991)
[2]  
Godara, Beamforming in the presence of correlated arrivals using structured correlation matrix, IEEE Trans. Signal Process., 38 SP, 1, pp. 1-15, (1990)
[3]  
Gunsay, Jeffs, An eigenspace decomposition method for point source localization in blurred images, Proc. IEEE Internat. Conf. Speech Signal Process., pp. 61.7.1-61.7.4, (1994)
[4]  
Indukumar, Reddy, A note on redundancy averaging, IEEE Trans. Signal Process., 40, 2, pp. 466-469, (1992)
[5]  
Indukumar, Reddy, Optimum weighted smoothing in finite data, IEEE Trans. Signal Process., 41, 6, pp. 2265-2269, (1993)
[6]  
Kozick, Signal Processing for high-resolution array imaging and adaptive beam-forming, Ph.D. Dissertation, (1992)
[7]  
Linebarger, Redundancy averaging with large arrays, IEEE Trans. Signal Process., 41, 4, pp. 1707-1710, (1993)
[8]  
Linebarger, Johnson, The effect of spatial averaging on spatial correlation matrices in the presence of coherent signals, IEEE Trans. Acoust. Speech Signal Process., 38 ASSP, 5, pp. 880-884, (1990)
[9]  
Lu, He, Adaptive beamforming using split-polarity transformation for coherent signal and interference, IEEE Trans. Antennas Propagat., 41, 3, pp. 314-324, (1993)
[10]  
Moghaddamjoo, Application of spatial filters to DOA estimation of coherent sources, IEEE Trans. Signal Process., 39 SP, 1, pp. 221-224, (1991)