REAL-TIME BLIND SOURCE SEPARATION OF ACOUSTIC SIGNALS WITH A RECURSIVE APPROACH

Author(s):  
SHUXUE DING ◽  
JIE HUANG ◽  
DAMING WEI

We propose an approach for real-time blind source separation (BSS), in which the observations are linear convolutive mixtures of statistically independent acoustic sources. A recursive least square (RLS)-like strategy is devised for real-time BSS processing. A normal equation is further introduced as an expression between the separation matrix and the correlation matrix of observations. We recursively estimate the correlation matrix and explicitly, rather than stochastically, solve the normal equation to obtain the separation matrix. As an example of application, the approach has been applied to a BSS problem where the separation criterion is based on the second-order statistics and the non-stationarity of signals in the frequency domain. In this way, we realise a novel BSS algorithm, called exponentially weighted recursive BSS algorithm. The simulation and experimental results showed an improved separation and a superior convergence rate of the proposed algorithm over that of the gradient algorithm. Moreover, this algorithm can converge to a much lower cost value than that of the gradient algorithm.

2021 ◽  
Author(s):  
◽  
Timothy Sherry

<p>An online convolutive blind source separation solution has been developed for use in reverberant environments with stationary sources. Results are presented for simulation and real world data. The system achieves a separation SINR of 16.8 dB when operating on a two source mixture, with a total acoustic delay was 270 ms. This is on par with, and in many respects outperforms various published algorithms [1],[2]. A number of instantaneous blind source separation algorithms have been developed, including a block wise and recursive ICA algorithm, and a clustering based algorithm, able to obtain up to 110 dB SIR performance. The system has been realised in both Matlab and C, and is modular, allowing for easy update of the ICA algorithm that is the core of the unmixing process.</p>


2008 ◽  
Vol 19 (6) ◽  
pp. 958-970 ◽  
Author(s):  
Kuo-Kai Shyu ◽  
Ming-Huan Lee ◽  
Yu-Te Wu ◽  
Po-Lei Lee

2019 ◽  
Vol 155 ◽  
pp. 63-72 ◽  
Author(s):  
Denis G. Fantinato ◽  
Leonardo T. Duarte ◽  
Yannick Deville ◽  
Romis Attux ◽  
Christian Jutten ◽  
...  

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