2000
DOI: 10.1109/78.845922
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A computationally efficient frequency-domain LMS algorithm with constraints on the adaptive filter

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Cited by 65 publications
(38 citation statements)
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“…The subband convergence gains are presented against frequency in Figure 12, and it is clear from this plot that the subband implementation allows a significant range of convergence gains to be selected over the control bandwidth. The full-band implementation, however, only allows a single convergence gain to be selected and this is limited by the maximum eigenvalue of the full-band Hessian matrix as described by (13). The spectrum of the cost function, given by the sum of the squared error signals, before control and after the three control algorithms have been adapting for 20 seconds is shown in Figure 13.…”
Section: Direct Comparison Of the Two Subband Implementationsmentioning
confidence: 99%
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“…The subband convergence gains are presented against frequency in Figure 12, and it is clear from this plot that the subband implementation allows a significant range of convergence gains to be selected over the control bandwidth. The full-band implementation, however, only allows a single convergence gain to be selected and this is limited by the maximum eigenvalue of the full-band Hessian matrix as described by (13). The spectrum of the cost function, given by the sum of the squared error signals, before control and after the three control algorithms have been adapting for 20 seconds is shown in Figure 13.…”
Section: Direct Comparison Of the Two Subband Implementationsmentioning
confidence: 99%
“…In general, these methods achieve a reduction in the computational demand by converting the time domain convolution into a frequency domain multiplication, and under certain conditions can allow frequency dependent convergence gains [12]. Due to the block-based processing of frequency domain adaptive algorithms, a delay is introduced into the update of the control filter coefficients [13] and this can limit performance. An alternative method of implementing the adaptive control algorithm in frequency bands was proposed by Morgan and Thi [15] and is referred to as the delayless subband adaptive filtering architecture.…”
Section: Introductionmentioning
confidence: 99%
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“…In some applications, it is required to limit the maximum output level to prevent overdriving the transducer, or to maintain a specified system power budget. In a frequency-domain implementation of the least-mean-square (LMS) algorithm, the limiting constraints can be placed directly in the frequency domain, allowing the adaptive filter response to be reduced in the frequency regions of constraint violation, with minimal effect at other frequencies [2]. Constraints can be placed on either the filter gain, or filter output power, as appropriate for the application.…”
Section: Introductionmentioning
confidence: 99%
“…Adding gain constraints to the adaptive filter prevents distortion at those frequencies by limiting the peak magnitude of the filter coefficients [2]. Applications of powerconstrained adaptive systems include requirements to limit the maximum power delivered to S(z) to a predetermined constraint value to prevent overdriving the transducer, prevent output amplifier saturation, or prevent other nonlinear behavior [4].…”
Section: Introductionmentioning
confidence: 99%