Blind Suppression of Nonstationary Diffuse Acoustic Noise Based on Spatial Covariance Matrix Decomposition

We propose methods for blind suppression of nonstationary diffuse noise based on decomposition of the observed spatial covariance matrix into signal and noise parts. In modeling noise to regularize the ill-posed decomposition problem, we exploit spatial invariance (isotropy) instead of temporal inva...

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Vydané v:Journal of Signal Processing Systems Ročník 79; číslo 2; s. 145 - 157
Hlavní autori: Ito, Nobutaka, Vincent, Emmanuel, Nakatani, Tomohiro, Ono, Nobutaka, Araki, Shoko, Sagayama, Shigeki
Médium: Journal Article
Jazyk:English
Vydavateľské údaje: Boston Springer Science and Business Media LLC 01.05.2015
Springer US
Predmet:
[INFO.INFO-TS] Computer Science [cs]/Signal and Image Processing
[SPI.SIGNAL] Engineering Sciences [physics]/Signal and Image processing
Circuits and Systems
Computer Imaging
Diffuse noise
Electrical Engineering
Engineering
Image Processing and Computer Vision
Least squares estimation
Maximum likelihood estimation
Noise suppression
Pattern Recognition
Pattern Recognition and Graphics
Signal,Image and Speech Processing
Spatial covariance matrix
Vision
Diffuse noise
Maximum likelihood estimation
Spatial covariance matrix
Least squares estimation
Noise suppression
ISSN:1939-8018, 1939-8115
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Popis
Shrnutí:We propose methods for blind suppression of nonstationary diffuse noise based on decomposition of the observed spatial covariance matrix into signal and noise parts. In modeling noise to regularize the ill-posed decomposition problem, we exploit spatial invariance (isotropy) instead of temporal invariance (stationarity). The isotropy assumption is that the spatial cross-spectrum of noise is dependent on the distance between microphones and independent of the direction between them. We propose methods for spatial covariance matrix decomposition based on least squares and maximum likelihood estimation. The methods are validated on real-world data.
ISSN:1939-8018
1939-8115
DOI:10.1007/s11265-014-0922-z