2021
DOI: 10.3390/app11209637
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A Low-Complexity Volterra Filtered-Error LMS Algorithm with a Kronecker Product Decomposition

Abstract: Nonlinear active control is very important in many practical applications. Many well-known nonlinear active noise control algorithms may suffer from high computational complexity and low convergence speed, especially in the nonlinear secondary path case. Thus, it is still an actively researched topic for reducing complexity and improving the convergence rate. This paper presents a low-complexity Volterra filtered-error least mean square algorithm when taking a decomposable Volterra model into account for activ… Show more

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Cited by 4 publications
(3 citation statements)
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“…In the case with two reference microphones, two secondary sound sources, and two error microphones, the increased multiplication operations of Bai's method and the proposed method are about 4% and 9%. In practical applications, virtual microphone technology [34,35] is often used in low-sampling-rate regions, so the proportion of computational complexity introduced by the proposed method will be further reduced.…”
Section: Analysis Of Computational Complexitymentioning
confidence: 99%
“…In the case with two reference microphones, two secondary sound sources, and two error microphones, the increased multiplication operations of Bai's method and the proposed method are about 4% and 9%. In practical applications, virtual microphone technology [34,35] is often used in low-sampling-rate regions, so the proportion of computational complexity introduced by the proposed method will be further reduced.…”
Section: Analysis Of Computational Complexitymentioning
confidence: 99%
“…The effect on medium-and high-frequency noise is better than that on low-frequency noise, which remains prone to diffraction due to its long wavelength, limiting the noise reduction effect. Active noise control technology is often used to degrade low-frequency noise [4,5].…”
Section: Introductionmentioning
confidence: 99%
“…In nonlinear signal processing applications, such as echo cancelation, 1 nonlinear system identification, 2–5 nonlinear active noise control 6,7 and so on, a successful model widely used to process signals is the Volterra series of a dynamic system, which can be regarded as a Taylor expansion with memory 8 . However, the computational complexity of Volterra extremely limits its development as the filter order (or memory size) increasing 9–14 . To address this problem, 15 proposes the interpolated filter to set some of each order parameters zeros to reduce the computational cost under the filter performance without influence.…”
Section: Introductionmentioning
confidence: 99%