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Adaptive noise reduction using numerically stable fast recursive least squares algorithm

机译:使用数值稳定的快速递归最小二乘算法进行自适应降噪

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This paper is concerned with adaptive noise reduction based on the fast recursive least squares (FRLS) algorithm. It is well known that the fast recursive least squares (FRLS) algorithm suffers from numerical instability when operating under the effects of finite precision arithmetic. Several numerical solutions of stabilization were proposed in the case of stationary signals. In this work a new version of a numerically stable FRLS algorithm (NS-FRLS) is proposed. The stability characteristics of this new stabilized algorithm are analysed. The analysis is based on a linear model for the errors in the states of the adaptive filter. Experimental results confirm the merits of adaptive filtering with the NS-FRLS algorithm over optimum filtering using the solution provided by Wiener-Hopf equations.
机译:本文涉及基于快速递归最小二乘(FRLS)算法的自适应降噪。众所周知,快速递归最小二乘(FRLS)算法在有限精度算术的作用下运行时会出现数值不稳定性。在平稳信号的情况下,提出了几种稳定的数值解。在这项工作中,提出了一种新版本的数值稳定FRLS算法(NS-FRLS)。分析了这种新的稳定算法的稳定性。该分析基于自适应滤波器状态误差的线性模型。实验结果证实了使用Wiener-Hopf方程提供的解决方案,采用NS-FRLS算法的自适应滤波优于最优滤波的优点。

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