source number estimation and clustering for undetermined blind source separation

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Source Number Estimation and Clustering for Undetermined Blind Source Separation Benedikt Loesch and Bin Yang University of Stuttgart Chair of System Theory and Signal Processing International Workshop on Acoustic Echo and Noise Control, 2008 Presenter Chia-Cheng Chen 1

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Source Number Estimation and Clustering for Undetermined Blind Source Separation. Benedikt Loesch and Bin Yang University of Stuttgart Chair of System Theory and Signal Processing International Workshop on Acoustic Echo and Noise Control, 2008. Presenter Chia-Cheng Chen. Outline. - PowerPoint PPT Presentation

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Page 1: Source Number Estimation and Clustering for Undetermined Blind Source  Separation

Source Number Estimation and Clustering for Undetermined BlindSource Separation

Benedikt Loesch and Bin Yang

University of StuttgartChair of System Theory and Signal Processing

International Workshop on Acoustic Echo and Noise Control, 2008

Presenter Chia-Cheng Chen 1

Page 2: Source Number Estimation and Clustering for Undetermined Blind Source  Separation

Introduction

Observation Vector Clustering

Source Number Estimation

Experimental results

Conclusion

Outline

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Page 3: Source Number Estimation and Clustering for Undetermined Blind Source  Separation

The task of blind source separation is to separate M

(possibly) convolutive mixtures xm[i],m = 1, . . . ,M

into N different source signals.

Present an algorithm call NOSET (Number of Source

Estimation Technique)

Introduction

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Page 4: Source Number Estimation and Clustering for Undetermined Blind Source  Separation

Short Time Fourier transform (STFT)

Three steps

◦Normalization

◦Clustering

◦Reconstruction

Observation Vector Clustering(1/3)

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Page 5: Source Number Estimation and Clustering for Undetermined Blind Source  Separation

Normalization

◦ The normalization is performed with respect to a reference

sensor J [4]

◦ Unit-norm normalization

Observation Vector Clustering(2/3)

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Page 6: Source Number Estimation and Clustering for Undetermined Blind Source  Separation

Clustering◦K-means

Reconstruction [4]

Observation Vector Clustering(3/3)

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Page 7: Source Number Estimation and Clustering for Undetermined Blind Source  Separation

The phase difference among different sensors is large enough. In the low-frequency region, this is not the case and the phase estimate is rather noisy.

Only one source is dominant at a TF point [k, l].

Source Number Estimation(1/6)

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Page 8: Source Number Estimation and Clustering for Undetermined Blind Source  Separation

Selection of One-Source TF Points

Power of source n

Selection of reliable TF points

Source Number Estimation(2/6)

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Page 9: Source Number Estimation and Clustering for Undetermined Blind Source  Separation

DOA Estimation◦ time delay δm for sensor m

Source Number Estimation(3/6)

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Page 10: Source Number Estimation and Clustering for Undetermined Blind Source  Separation

Source Number Estimation(4/6)

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Page 11: Source Number Estimation and Clustering for Undetermined Blind Source  Separation

Source Number Estimation(5/6)

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Page 12: Source Number Estimation and Clustering for Undetermined Blind Source  Separation

Source Number Estimation(6/6)

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Page 13: Source Number Estimation and Clustering for Undetermined Blind Source  Separation

Frequency of fs = 8 kHz and a cross-array with M = 5 microphones

16 sets of 6 speech signals (3 male, 3 female, different for each of the 16 sets)

SNR was between 20 and 30 dB

Typical values are: fl = 250Hz, t2 = 20 dB, t3 = 0.2

Experimental results(1/3)

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Page 14: Source Number Estimation and Clustering for Undetermined Blind Source  Separation

Experimental results(2/3)

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Page 15: Source Number Estimation and Clustering for Undetermined Blind Source  Separation

Experimental results(3/3)

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Page 16: Source Number Estimation and Clustering for Undetermined Blind Source  Separation

Presented the NOSET algorithm to estimate the number of sources in blind source separation.

It relies on DOA estimation at selected one-source TF points and works in both overdetermined and underdetermined situations.

Conclusion

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