DocumentCode
959874
Title
Active mitigation of nonlinear noise Processes using a novel filtered-s LMS algorithm
Author
Das, Debi Prasad ; Panda, Ganapati
Author_Institution
Dept. of Appl. Electron. & Instrum. Eng., Nat. Inst. of Technol., Orissa, India
Volume
12
Issue
3
fYear
2004
fDate
5/1/2004 12:00:00 AM
Firstpage
313
Lastpage
322
Abstract
In many practical applications the acoustic noise generated from dynamical systems is nonlinear and deterministic or stochastic, colored, and non-Gaussian. It has been reported that the linear techniques used to control such noise exhibit degradation in performance. In addition, the actuators of an active noise control (ANC) system very often have nonminimum-phase response. A linear controller under such situations can not model the inverse of the actuator, and hence yields poor performance. A novel filtered-s least mean square (FSLMS) algorithm based ANC structure, which functions as a nonlinear controller, is proposed in this paper. A fast implementation scheme of the FSLMS algorithm is also presented. Computer simulations have been carried out to demonstrate that the proposed algorithm outperforms the standard filtered-x least mean square (FXLMS) algorithm and even performs better than the recently proposed Volterra filtered-x least mean square (VFXLMS) algorithm, in terms of mean square error (MSE), for active control of nonlinear noise processes. An evaluation of the computational requirements shows that the FSLMS algorithm offers a computational advantage over VFXLMS when the secondary path estimate is of length less than 6. However, the fast implementation of the FSLMS algorithm substantially reduces the number of operations compared to that of FSLMS as well as VFXLMS algorithm.
Keywords
acoustic noise; acoustic signal processing; active noise control; adaptive control; computational complexity; feedforward neural nets; filtering theory; least mean squares methods; nonlinear control systems; acoustic noise; active mitigation; active noise control system; actuators; chaotic noise; computational complexity; dynamical systems; feedforward artificial neural network; filtered-s LMS algorithm; filtered-x LMS algorithm; functional link artificial neural network; least mean square; linear controller; linear techniques; mean square error; nonlinear noise processes; nonminimum phase secondary path estimate; Acoustic noise; Active noise reduction; Computer simulation; Control systems; Degradation; Hydraulic actuators; Inverse problems; Least squares approximation; Stochastic resonance; Stochastic systems;
fLanguage
English
Journal_Title
Speech and Audio Processing, IEEE Transactions on
Publisher
ieee
ISSN
1063-6676
Type
jour
DOI
10.1109/TSA.2003.822741
Filename
1288157
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