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Convolutive blind source separation based on joint block Toeplitzation and block-inner diagonalization

机译:基于联合块Toeplitzation和块内对角化的卷积盲源分离

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摘要

This paper takes a close look at the block Toeplitz structure and block-inner diagonal structure of auto correlation matrices of source signals in convolutive blind source separation (BSS) problems. The aim is to propose a one-stage time-domain algorithm for convolutive BSS by explicitly exploiting the structure in autocorrelation matrices of source signals at different time delays and inherent relations among these matrices. The main idea behind the proposed algorithm is to implement the joint block Toeplitzation and block-inner diagonalization (JBTB1D) of a set of correlation matrices of the observed vector sequence such that the mixture matrix can be extracted. For this purpose, a novel tri-quadratic cost function is introduced. The important feature of this tri-quadratic contrast function enables the development of an efficient algebraic method based on triple iterations for searching the minimum point of the cost function, which is called the triply iterative algorithm (TIA). Through the cyclic minimization process in the proposed T1A, it is expected that the JBTB1D is achieved. The source signals can be retrieved. Moreover, the asymptotic convergence of the proposed TIA is analyzed. Convergence performance of the TIA and the separation results are also demonstrated by simulations in comparison with some other prominent two-stage time-domain methods.
机译:本文仔细研究了卷积盲源分离(BSS)问题中源信号自相关矩阵的块Toeplitz结构和块内对角线结构。目的是通过显式地利用源信号在不同时间延迟下的自相关矩阵中的结构以及这些矩阵之间的固有关系,提出一种卷积BSS的单阶段时域算法。该算法背后的主要思想是对观察到的矢量序列的一组相关矩阵进行联合块Toeplitzation和块内对角化(JBTB1D),以便提取混合矩阵。为此,引入了新颖的三二次成本函数。该三二次对比函数的重要特征使得能够开发基于三重迭代的有效代数方法,以搜索成本函数的最小点,这被称为三重迭代算法(TIA)。通过所提议的T1A中的循环最小化过程,可以预期实现JBTB1D。可以检索源信号。此外,分析了所提出的TIA的渐近收敛性。与其他一些著名的两阶段时域方法相比,TIA的收敛性能和分离结果也得到了仿真验证。

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