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Comparison second order based blind signal separation with classical adaptive interference cancellation methods in the case of ill-conditioned statistics

机译:在病态统计情况下,将基于二阶的盲信号分离与经典的自适应干扰消除方法进行比较

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In the last years blind source separation methods increasingly frequently use in digital signal processing. Their advantage is that we haven't to know any additional information about the source signals. The BSS method uses two fundamental presumptions. The first one is that the observation signals are linearly dependent on source signals. The second presumption is that the source signals must be independent from each other. The possibility of source separation using just observe signals let to decrease systematical error which correlate with the wrong data of antenna array. The purpose of this paper is comparison the BSS method with another one and efficiency of modification the BSS method with the Tikhonov regularization. The MVDR and Timegate methods were chosen for the comparison with BSS method. The experiment was run in the Matlab. Two sinusoidal mutually spaced signals fall into uniform linear array. The maximum signal-noise ratio was chosen as the criterion. The experiment shows that BSS method better separate the signals that the other ones. In the second part of the paper BSS method was analyzed in the case of ill-conditioned statistics. This situation is possible when the number of antenna elements is larger than the number of source signals. An experiment was run in the Matlab where the rate of off-diagonal elements of the statistics was calculated after the diagonalization. The experiment shows that the Tikhonov regularization essentially decreases the summar off-diagonal elements rate and improves source separation in case of ill-conditioned statistics.
机译:近年来,盲源分离方法越来越多地用于数字信号处理中。它们的优点是我们不需要了解有关源信号的任何其他信息。 BSS方法使用两个基本假设。第一个是观察信号与源信号线性相关。第二个假设是源信号必须彼此独立。仅使用观测信号进行信号源分离的可能性就可以减少与天线阵列错误数据相关的系统误差。本文的目的是将BSS方法与另一方法进行比较,以及用Tikhonov正则化修改BSS方法的效率。选择MVDR和Timegate方法与BSS方法进行比较。实验是在Matlab中进行的。两个正弦波相互间隔的信号落入均匀的线性阵列。选择最大信噪比作为标准。实验表明,BSS方法可以更好地分离其他信号。在本文的第二部分中,对病态统计情况下的BSS方法进行了分析。当天线元件的数量大于源信号的数量时,这种情况是可能的。在Matlab中进行了一项实验,在对角化后计算统计数据的非对角线元素的比率。实验表明,Tikhonov正则化从本质上降低了汇总非对角元素的比率,并改善了病态统计情况下的源分离。

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