DocumentCode
1228073
Title
Estimation of DOA in unknown noise: performance analysis of UN-MUSIC and UN-CLE, and the optimality of CCD
Author
Wu, Qiang ; Wong, Kon Max
Author_Institution
Commun. Res. Lab., McMaster Univ., Hamilton, Ont., Canada
Volume
43
Issue
2
fYear
1995
fDate
2/1/1995 12:00:00 AM
Firstpage
454
Lastpage
468
Abstract
In a previous paper, a new approach was proposed for the consistent estimation of the directions of arrival (DOA) of signals in an unknown spatially correlated noise environment using generalized correlation decomposition (GCD). Based on the various interesting properties of the eigenspace structure obtained by GCD, two effective methods (UN-MUSIC and UNCLE) of estimating the DOA in an unknown correlated noise were developed, In this paper, the performance of the two methods are analyzed. It is shown that the performance of these two methods can be optimized by assigning optimum weighting matrices in their respective criteria. Furthermore, and more importantly, it is also shown that of all the correlation decompositions, the canonical correlation decomposition (CCD) leads to the optimum performance of the methods. Computer simulations confirm these conclusions and show that the use of CCD is robust even under variable spatially correlated noise conditions
Keywords
correlation methods; direction-of-arrival estimation; matrix algebra; noise; optimisation; CCD; DOA estimation; UN-CLE; UN-MUSIC; canonical correlation decomposition; computer simulations; directions of arrival; eigenspace structure; generalized correlation decomposition; optimum weighting matrices; performance analysis; spatially correlated noise environment; unknown noise; Charge coupled devices; Computer simulation; Covariance matrix; Direction of arrival estimation; Matrix decomposition; Narrowband; Noise robustness; Optimization methods; Performance analysis; Sensor arrays;
fLanguage
English
Journal_Title
Signal Processing, IEEE Transactions on
Publisher
ieee
ISSN
1053-587X
Type
jour
DOI
10.1109/78.348128
Filename
348128
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