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Gradient Comparator Least Mean Square Algorithm for Identi.cation of Sparse Systems with Variable Sparsity

机译:变稀疏稀疏系统识别的梯度比较器最小二乘算法

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In adaptive system identi.cation, exploitation of sparsity that may be inherent in the system leads to improved performance of the identi.cation algorithms. The recently proposed ZA-LMS algorithm achieves this by introducing a 搝ero attractor?term in the update equation that tries to pull the coef.cients towards zero, thus accelerating the convergence. For systems whose sparsity level, however, varies over a wide range, from highly sparse to non-sparse, the ZA-LMS algorithm, however, performs poorly, as it can not distinguish between the zero and the non-zero taps of the system. In this paper, we propose a modi.ed ZA-LMS algorithm for tackling the case of variable sparseness, which selectively chooses the zero attractors only for the 搃nactive?taps. The proposed method is very simple, easy to implement and well supported by simulation studies.
机译:在自适应系统识别中,利用稀疏性可能是系统固有的,从而提高了识别算法的性能。最近提出的ZA-LMS算法通过在更新方程中引入“ ero吸引子”项来实现此目的,该项试图将系数拉近到零,从而加速收敛。但是,对于稀疏度在从稀疏到稀疏的广泛范围内变化的系统,ZA-LMS算法的性能较差,因为它无法区分系统的零抽头和非零抽头。在本文中,我们提出了一种改进的ZA-LMS算法来解决变量稀疏的情况,该算法仅针对“非活动”抽头有选择地选择零吸引子。所提出的方法非常简单,易于实现并且得到了仿真研究的良好支持。

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