1995
DOI: 10.1016/0165-1684(95)00084-q
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LMS-based notch filter for the estimation of sinusoidal signals in noise

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Cited by 42 publications
(30 citation statements)
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“…The larger the pole radius is, the narrower the bandwidth of the IIR notch filter. is the coefficient to be adjusted to fit the normalized frequency and its true value is calculated by (8) A simple adaptive algorithm to update the filter coefficient is the well-known PG parameterized by a positive step size parameter : (9) This gradient-based LMS-like algorithm is simple to be realized and is found to show good performance. Recently, Petraglia et al [12] have derived the stability bounds and steady-state coefficient variance for this algorithm, by using a gradient linearization technique [11].…”
Section: Filter Structure and A General Gradient Algorithmmentioning
confidence: 99%
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“…The larger the pole radius is, the narrower the bandwidth of the IIR notch filter. is the coefficient to be adjusted to fit the normalized frequency and its true value is calculated by (8) A simple adaptive algorithm to update the filter coefficient is the well-known PG parameterized by a positive step size parameter : (9) This gradient-based LMS-like algorithm is simple to be realized and is found to show good performance. Recently, Petraglia et al [12] have derived the stability bounds and steady-state coefficient variance for this algorithm, by using a gradient linearization technique [11].…”
Section: Filter Structure and A General Gradient Algorithmmentioning
confidence: 99%
“…There are many types of IIR notch filter structures developed in the literature [1]- [9]. Three typical ones are the IIR lattice notch filter [6], [7], the bilinear second-order IIR notch filter [4], [5], and the IIR notch filter with constrained poles and zeros [2].…”
Section: Introductionmentioning
confidence: 99%
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“…The LMS algorithm was applied in [2]- [4] to make the DFT adaptive and useful for non stationary signals. The same LMS algorithm was discussed and analyzed in [9] and [12] for real-valued signals with arbitrary frequencies. A set of gradient-based algorithms was proposed based on a p-power error criterion, and their statistical analysis was performed in 978-1-4799-0434-1/13/$31.00 ©20 13 IEEE detail in [13].…”
Section: Introductionmentioning
confidence: 98%
“…The above-mentioned gradient-based LMS and p-power algorithms are capable of providing reasonably good discrete Fourier coefficient (DFC) estimates and are quite efficient in terms of the number of multiplications required [2]- [4], [9], [12], [13]. However, their estimation and tracking performance may become inadequate for applications that fast convergence and low estimation error are simultaneously imposed.…”
Section: Introductionmentioning
confidence: 99%