Hierarchical partial update generalized functional link artificial neural network filter for nonlinear active noise control

被引:16
作者
Dinh Cong Le [1 ,2 ]
Zhang, Jiashu [1 ]
Li, Defang [1 ]
机构
[1] Southwest Jiaotong Univ, Sichuan Prov Key Lab Signal & Informat Proc, Chengdu 610031, Sichuan, Peoples R China
[2] Vinh Univ, Inst Engn & Technol, Vinh, Vietnam
基金
美国国家科学基金会;
关键词
Nonlinear adaptive filter; Active noise control; Generalized FLANN; Hierarchical partial update; Pipelined architecture; VOLTERRA FILTER; LMS ALGORITHM; MITIGATION;
D O I
10.1016/j.dsp.2019.07.006
中图分类号
TM [电工技术]; TN [电子技术、通信技术];
学科分类号
0808 ; 0809 ;
摘要
To reduce the computational burden of the generalized FLANN (GFLANN) filter for nonlinear active noise control (NANC), a hierarchical partial update GFLANN (HPU-GFLANN) filter is presented in this paper. Based on the principle of divide and conquer, the proposed HPU-GFLANN divides the complex GFLANN filter (i.e., long memory length and large cross-terms selection parameter) into simple small-scale GFLANN modules and then interconnected in a pipelined form. Since those modules are simultaneously performed in a parallelism fashion, there is a significant improvement in computational efficiency. Besides, a hierarchical learning strategy is used to avoid the coupling effect between the nonlinear and linear part of the pipelined architecture. Data-dependent hierarchical M-Max filtered-error LMS algorithm is derived to selectively update coefficients of the HPU-GFLANN filter, which can further reduce the computational complexity. Moreover, the convergence analysis of the NANC system indicates that the proposed algorithm is stable. Computer simulation results verify that the proposed adaptive HPU-GFLANN filter is more effective in nonlinear ANC systems than the FLANN and GFLANN filters. (C) 2019 Elsevier Inc. All rights reserved.
引用
收藏
页码:160 / 171
页数:12
相关论文
共 39 条
[1]   Complexity reduction of the NLMS algorithm via selective coefficient update [J].
Aboulnasr, T ;
Mayyas, K .
IEEE TRANSACTIONS ON SIGNAL PROCESSING, 1999, 47 (05) :1421-1424
[2]   Adaptive nonlinear active noise control algorithm for active headrest with moving error microphones [J].
Behera, Santosh Kumar ;
Das, Debi Prasad ;
Subudhi, Bidyadhar .
APPLIED ACOUSTICS, 2017, 123 :9-19
[3]  
BERNADIN SL, 2015, IEEE SOUTHEASTCON
[4]  
BOUDREAU M., 2017, Impacts de 25 ans d'amenagement forestier intensif sur l'habitat du caribou de la Gaspesie et de ses predateurs, P1
[5]   Neural filtered-U algorithm for the application of active noise control system with correction terms momentum [J].
Chang, Cheng-Yuan .
DIGITAL SIGNAL PROCESSING, 2010, 20 (04) :1019-1026
[6]   Stochastic analysis of the filtered-X LMS algorithm in systems with nonlinear secondary paths [J].
Costa, MH ;
Bermudez, JCM ;
Bershad, NJ .
IEEE TRANSACTIONS ON SIGNAL PROCESSING, 2002, 50 (06) :1327-1342
[7]   Active mitigation of nonlinear noise processes using a novel filtered-s LMS algorithm [J].
Das, DP ;
Panda, G .
IEEE TRANSACTIONS ON SPEECH AND AUDIO PROCESSING, 2004, 12 (03) :313-322
[8]   A generalized exponential functional link artificial neural networks filter with channel-reduced diagonal structure for nonlinear active noise control [J].
Dinh Cong Le ;
Zhang, Jiashu ;
Li, Defang ;
Zhang, Sheng .
APPLIED ACOUSTICS, 2018, 139 :174-181
[9]  
Dogancay K, 2008, PARTIAL-UPDATE ADAPTIVE FILTERS AND ADAPTIVE SIGNAL PROCESSING: DESIGN, ANALYSIS AND IMPLEMENTATION, P1
[10]  
George NV, 2013, 2013 7TH INTERNATIONAL CONFERENCE ON SIGNAL PROCESSING AND COMMUNICATION SYSTEMS (ICSPCS)