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Journal ArticleDOI

Combined approach of array processing and independent component analysis for blind separation of acoustic signals

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TLDR
Two array signal processing techniques are combined with independent component analysis (ICA) to enhance the performance of blind separation of acoustic signals in a reflective environment by using the subspace method, which reduces the effect of room reflection when the system is used in a room.
Abstract
Two array signal processing techniques are combined with independent component analysis (ICA) to enhance the performance of blind separation of acoustic signals in a reflective environment. The first technique is the subspace method which reduces the effect of room reflection when the system is used in a room. Room reflection is one of the biggest problems in blind source separation (BSS) in acoustic environments. The second technique is a method of solving permutation. For employing the subspace method, ICA must be used in the frequency domain, and precise permutation is necessary for all frequencies. In this method, a physical property of the mixing matrix, i.e., the coherency in adjacent frequencies, is utilized to solve the permutation. The experiments in a meeting room showed that the subspace method improved the rate of automatic speech recognition from 50% to 68% and that the method of solving permutation achieves performance that closely approaches that of the correct permutation, differing by only 4% in recognition rate.

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Citations
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Journal ArticleDOI

A robust and precise method for solving the permutation problem of frequency-domain blind source separation

TL;DR: By utilizing the harmonics of signals, the new method is robust even for low frequencies where DOA estimation is inaccurate, and provides an almost perfect solution to the permutation problem for a case where two sources were mixed in a room whose reverberation time was 300 ms.
Journal ArticleDOI

Blind Source Separation Exploiting Higher-Order Frequency Dependencies

TL;DR: A new algorithm is proposed that exploits higher order frequency dependencies of source signals in order to separate them when they are mixed and outperforms the others in most cases.
Journal ArticleDOI

Array signal processing

TL;DR: This book is very referred for you because it gives not only the experience but also lesson, that's not about who are reading this array signal processing book but about this book that will give wellness for all people from many societies.

A survey of convolutive blind source separation methods

TL;DR: A taxonomy is provided, wherein many of the existing algorithms for blind source separation of convolutive audio mixtures can be organized, and results from those algorithms that have been applied to real-world audio separation tasks are presented.
Journal ArticleDOI

Fast fixed-point independent vector analysis algorithms for convolutive blind source separation

TL;DR: This work examines available contrasts for the new formulation that can solve the frequency-domain blind source separation problem and introduces a quadratic Taylor polynomial in the notations of complex variables which is very useful in directly applying Newton's method to a contrast function of complex-valued variables.
References
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An information-maximization approach to blind separation and blind deconvolution

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TL;DR: Although discussed in the context of direction-of-arrival estimation, ESPRIT can be applied to a wide variety of problems including accurate detection and estimation of sinusoids in noise.
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A blind source separation technique using second-order statistics

TL;DR: A new source separation technique exploiting the time coherence of the source signals is introduced, which relies only on stationary second-order statistics that are based on a joint diagonalization of a set of covariance matrices.
Journal ArticleDOI

On spatial smoothing for direction-of-arrival estimation of coherent signals

TL;DR: An analysis of a "spatial smoothing" preprocessing scheme, recently suggested by Evans et al., to circumvent problems encountered in direction-of-arrival estimation of fully correlated signals.