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Underdetermined High-Resolution DOA Estimation: A $2rho$th-Order Source-Signal/Noise Subspace Constrained Optimization

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PROJECT TITLE :

Underdetermined High-Resolution DOA Estimation: A $2rho$th-Order Source-Signal/Noise Subspace Constrained Optimization

ABSTRACT:

For estimating the direction of arrival (DOA)s of non-stationary source signals such as speech and audio, a constrained optimization problem (COP) that exploits the spatial diversity provided by an array of sensors is formulated in terms of a noise-eliminated local $2rho$ th-order cumulant matrix. The COP solution provides a weight vector to the look direction such that it is constrained to the $2rho$th-order source-signal subspace when the look direction is in alignment with the true DOA; otherwise, it is constrained to the $2rho$th-order noise subspace. This weight vector is incorporated into the spatial spectrum to determine the degree of orthogonality between itself and either the $2rho$th-order source-signal subspace when the number of sources is unknown, or the $2rho$th-order noise subspace when the number of sources is known. For a uniform linear array (ULA) of $M$ sensors, the spatial spectrum for known number of sources can theoretically be shown to identify up to $2rho(M-1)$ sources. Realizing the difficulty in identifying stationarity in the received sensor signals, the estimate of the noise-eliminated local $2rho$th-order cumulant matrix is marginalized over various possible stationary segmentations, for a more robust DOA estimation. In this paper, we focus on the use of local second and fourth order cumulants ($rho=1$ , 2), and the proposed algorithms when $rho=1$ outperformed the KR subspace-based algorithms and also the 4-MUSIC for globally non-stationary, non-Gaussian synthetic data and also for speech/audio in various adverse environments. We verified that the identifiability for $rho=2$ is improved by two-folds compared to that for $rho=1$ with an ULA.


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Underdetermined High-Resolution DOA Estimation: A $2rho$th-Order Source-Signal/Noise Subspace Constrained Optimization - 4.8 out of 5 based on 25 votes

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