Abstract

Blind source separation (BSS) based on spatial time-frequency distributions (STFDs) provides improved performance over blind source separation methods based on second-order statistics, when dealing with signals that are localized in the time-frequency (t-f) domain. In this paper, we propose the use of STFD matrices for both whitening and recovery of the mixing matrix, which are two stages commonly required in many BSS methods, to provide robust BSS performance to noise. In addition, a simple method is proposed to select the auto- and cross-term regions of time-frequency distribution (TFD). To further improve the BSS performance, t-f grouping techniques are introduced to reduce the number of signals under consideration, and to allow the receiver array to separate more sources than the number of array sensors, provided that the sources have disjoint t-f signatures. With the use of one or more techniques proposed in this paper, improved performance of blind separation of nonstationary signals can be achieved.

Highlights

  • Several methods have been proposed to blindly separate independent narrowband sources [1,2,3,4,5,6,7,8]

  • We focus on the blind separation of nonstationary sources that are highly localized in the t-f domain (e.g., frequency modulated (FM) waveforms)

  • The spatial time-frequency distribution (STFD) matrices are used for source diagonalization and antidiagonalization, whereas the whitening matrix remains the signal covariance matrix

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Summary

Introduction

Several methods have been proposed to blindly separate independent narrowband sources [1,2,3,4,5,6,7,8]. We focus on the blind separation of nonstationary sources that are highly localized in the t-f domain (e.g., frequency modulated (FM) waveforms). Such signals are frequently encountered in radar, sonar, and acoustic applications [9,10,11]. For this kind of nonstationary signals, quadrature time-frequency distributions (TFDs) have been employed for array processing and have been found successful in blind source separations [12,13,14,15,16]. Antidiagonalization, or a combination of both techniques can be applied, depending on t-f point selections and the structure of the source TFD matrices

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