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A New Variable Step-size Block LMS Algorithm for a Non-stationary Sparse Systems

机译:一种用于非静止稀疏系统的新可变步长块LMS算法

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The conventional LMS algorithm has been successfully used in adaptive filtering for system identification (SI) problem. In telecommunications, acoustic echo SI problems usually have relatively large filter lengths that take a long time to be estimated. To overcome this problem, the block least-mean-square algorithm (BLMS) has been proposed. In BLMS, the filter coefficients are updated for blocks of input instead of each sample of input data. Using this advantage, we propose a new block-LMS algorithm with a function controlled variable step-size LMS (FC-VSSLMS) for non-stationary sparse systems identification. The performance of proposed algorithm is compared to those of the original BLMS and reweighted zero-attracting block LMS (RZA-BLMS), in terms of convergence rate and mean-square-deviation (MSD) in additive white Gaussian noise (AWGN) and additive uniformly distributed noise (AUDN). Simulations show that the proposed algorithm has a better performance than those of the other algorithms.
机译:传统的LMS算法已成功用于系统识别(SI)问题的自适应滤波。在电信中,声学回声SI问题通常具有相对较大的滤波器长度,需要估计很长的时间。为了克服这个问题,已经提出了块最小平均方算法(BLMS)。在BLM中,滤波器系数被更新用于输入块而不是每个输入数据样本。使用此优点,我们提出了一种新的块-LMS算法,具有用于非静止稀疏系统识别的功能控制可变步长LMS(FC-VSSLMS)。将所提出的算法的性能与原始BLMS的性能进行比较,并在加成白高斯噪声(AWGN)和添加剂中的会聚速率和平均方偏差(MSD)方面进行原始BLMS和重新减速零吸引块LMS(RZA-BLMS)均匀分布的噪声(AUDN)。模拟表明,所提出的算法比其他算法的性能更好。

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