Title
A perceptually motivated subspace approach for speech enhancement
Abstract
A perceptually motivated subspace based approach is pro- posedforenhancementof speechcorruptedbycolorednoise. The proposed approach takes into account the frequency masking properties of the human auditory system and re- duces the perceptual effect of the residual noise. Objec- tive measures and informal listening tests demonstrated im- provements over other subspace-based methods when tested with TIMIT sentences corrupted with speech-shaped noise. the frequency spectrum of the residual noise. Motivated by the perceptual weighting techniques used in the analysis- by-synthesis speech coders (5), we propose a new subspace based speech enhancement approach, which takes into ac- count the frequency masking properties of the human audi- tory system. We also address the issue of obtaining a good estimate of the covariance matrix, an issue which is very important for the performance of subspace-based speech enhancement methods. McWhorter and Scharf's work (6) provided a new viewpoint for the problem of covariance estimation. They showed that the commonly used covariance estimators are special cases of multiwindow estimators and that a special type of window may be used to improve the estimator's per- formance. Our proposed approach integrated this multiwin- dow covariance matrix estimator. This paper is organized as follows. In section 2 the proposed perceptually-motivated subspace speech enhance- ment approach is presented. In section 3, implementation details are described. Experimental results are presented in section 4, and the conclusions are given in section 5.
Year
Venue
Keywords
2002
INTERSPEECH
covariance estimation,covariance matrix,frequency spectrum,analysis by synthesis
Field
DocType
Citations 
Speech enhancement,Pattern recognition,Subspace topology,Computer science,Covariance intersection,Speech recognition,Artificial intelligence
Conference
5
PageRank 
References 
Authors
0.65
6
2
Name
Order
Citations
PageRank
Y. Hu1109869.42
Philipos C. Loizou299171.00