2002Unpublished venueRequires access

Analysis of the decorrelation effect under spatial smoothing techniques

Yao-Tzung Wang, Jeng‐Kuang Hwang, Yung‐Chang Chen

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Abstract

The authors analyze the decorrelation effect of two spatial smoothing methods when incoming narrowband signals are correlated. The performance analysis is based on the magnitude of the correlation coefficient of two correlated sources. With the same array size, the forward-backward smoothing at least performs better than the forward-only in terms of a smaller smoothed correlation coefficient. From the results of computer simulations, it is shown that forward-backward smoothing outperforms forward-only smoothing in all circumstances and provides a better possibility to attain a full decorrelation, i.e. the correlation coefficient is zero.>

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What this paper is about

The authors analyze the decorrelation effect of two spatial smoothing methods when incoming narrowband signals are correlated. The performance analysis is based on the magnitude of the correlation coefficient of two correlated sources. With the same array size, the forward-backward smoothing at least performs better than the forward-only in terms of a smaller smoothed correlation coefficient. From the results of computer simulations, it is shown that forward-backward smoothing outperforms forward-only smoothing in all circumstances and provides a better possibility to attain a full decorrelation, i.e. the correlation coefficient is zero.>

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Available abstract

The authors analyze the decorrelation effect of two spatial smoothing methods when incoming narrowband signals are correlated. The performance analysis is based on the magnitude of the correlation coefficient of two correlated sources. With the same array size, the forward-backward smoothing at least performs better than the forward-only in terms of a smaller smoothed correlation coefficient. From the results of computer simulations, it is shown that forward-backward smoothing outperforms forward-only smoothing in all circumstances and provides a better possibility to attain a full decorrelation, i.e. the correlation coefficient is zero.>

Key concepts: Decorrelation, Smoothing, Narrowband, Correlation coefficient, Algorithm, Computer science, Correlation, Mathematics

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