2019
DOI: 10.1177/1461348419831119
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Online secondary path modeling method with auxiliary noise power scheduling strategy for multi-channel adaptive active noise control system

Abstract: Accurate model of secondary paths is very crucial for the multi-channel filtered-X least mean square algorithm applied in adaptive active noise control system. The auxiliary random noise technique is popular for online secondary path modeling during adaptive active noise control operation. This paper proposes a simplified variable step-size strategy and an effective auxiliary noise power scheduling strategy for the multi-channel filtered-X least mean square algorithm. Through a defined indirect error signal, t… Show more

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Cited by 10 publications
(4 citation statements)
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“…The following equations describe the detailed calculation process of x ( n ) and y ( n ). where are the coefficients of the M th order FIR filter used to estimate the secondary path, which can be determined either offline or online [ 32 ], are the coefficients of the adaptive FIR filter W ( z ) at time n , and L is the order of W ( z ). These coefficients are updated by the FxLMS algorithm as where μ is the step size, and the filtered reference signal x ′( n ) is …”
Section: Feedback Anc Based On a Single Microphone Sensormentioning
confidence: 99%
“…The following equations describe the detailed calculation process of x ( n ) and y ( n ). where are the coefficients of the M th order FIR filter used to estimate the secondary path, which can be determined either offline or online [ 32 ], are the coefficients of the adaptive FIR filter W ( z ) at time n , and L is the order of W ( z ). These coefficients are updated by the FxLMS algorithm as where μ is the step size, and the filtered reference signal x ′( n ) is …”
Section: Feedback Anc Based On a Single Microphone Sensormentioning
confidence: 99%
“…which can be obtained online (Padhi et al, 2018;Pu and Shu, 2019;Tahir, 2021) or offline by additional system identification.…”
Section: System Constructionmentioning
confidence: 99%
“…P (z) is the transfer function of primary path model P (n) and S (z) is the transfer function of secondary path model S (n). Here, for convenience of further derivation, we take S^(z) as an accurate estimate of S (z), namely, assuming thatwhich can be obtained online (Padhi et al, 2018; Pu and Shu, 2019; Tahir, 2021) or offline by additional system identification.…”
Section: Self-balancing Collaboration Controllermentioning
confidence: 99%
“…This work was improved with an additional filter to reduce the mutual interference between secondary path modeling, and control 14‐16 . Auxiliary noise power scheduling was introduced in Reference 17 and improved in References 18‐24. However, most online secondary path modeling algorithms were designed to deal with slow secondary path changes and can diverge if the initial estimation error is too large or with sudden changes 8,22 .…”
Section: Introductionmentioning
confidence: 99%