A modified least mean square Newton algorithm based on block coordinate descent for multi-reference active noise control.

IF 2.3 2区 物理与天体物理 Q2 ACOUSTICS
Yiming He, Wangxiaoxu Chen, Kai Chen, Jiancheng Tao, Xiaojun Qiu
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引用次数: 0

Abstract

In some feedforward active noise control systems, more references are required to increase the noise reduction performance; however, the convergence speed of adaptive algorithms usually decreases, and the computational complexity increases when the number of reference channels increases. In this paper, a modified least mean square Newton (LMS-Newton) algorithm based on block coordinate descent is proposed. By dividing the control filter into channel-wise blocks and updating each block sequentially, the proposed algorithm reduces computational complexity while retaining the convergence performance of conventional LMS-Newton algorithms. Theoretical analysis demonstrates that the proposed algorithm can converge to the Wiener solution under a reliable estimation of the correlation function. The simulation results using the measured road noise data with 42 reference signals show that the proposed algorithm reduces the convergence time of the filtered-x normalized least mean square (FxNLMS) algorithm and achieves 11.1 dBA and 9.9 dBA noise reduction at the left and right ears within 40 s. The proposed algorithm achieves a 74% reduction in computational complexity compared to the FxNLMS algorithm and a 98% reduction compared to the LMS-Newton algorithm.

基于块坐标下降的改进最小均方牛顿算法用于多参考源噪声控制。
在一些前馈有源噪声控制系统中,为了提高降噪性能,需要更多的参考文献;然而,随着参考信道数量的增加,自适应算法的收敛速度往往会降低,计算量也会增加。提出了一种基于分块坐标下降的改进最小均方牛顿(LMS-Newton)算法。该算法通过将控制滤波器按信道划分为多个块并按顺序更新每个块,在保持传统LMS-Newton算法收敛性能的同时降低了计算复杂度。理论分析表明,在相关函数可靠估计的情况下,该算法可以收敛到Wiener解。利用42个参考信号的实测道路噪声数据进行仿真,结果表明,该算法缩短了滤波-x归一化最小均方(FxNLMS)算法的收敛时间,在40 s内实现了左右耳降噪11.1 dBA和9.9 dBA。与FxNLMS算法相比,该算法的计算复杂度降低了74%,与LMS-Newton算法相比,该算法的计算复杂度降低了98%。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
CiteScore
4.60
自引率
16.70%
发文量
1433
审稿时长
4.7 months
期刊介绍: Since 1929 The Journal of the Acoustical Society of America has been the leading source of theoretical and experimental research results in the broad interdisciplinary study of sound. Subject coverage includes: linear and nonlinear acoustics; aeroacoustics, underwater sound and acoustical oceanography; ultrasonics and quantum acoustics; architectural and structural acoustics and vibration; speech, music and noise; psychology and physiology of hearing; engineering acoustics, transduction; bioacoustics, animal bioacoustics.
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