1994
DOI: 10.1109/78.258116
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An adaptive estimation of periodic signals using a Fourier linear combiner

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Cited by 96 publications
(60 citation statements)
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“…This is possible by simply parallelizing the action of 5 filters, each of them tuned on a specific harmonic (ω c , 2ω c , ...5ω c ) as shown in figure 18. A similar approach is described in [24]. Figure 3 demonstrates the efficiency of this filter: the input and the output of the filter are drawn on the same plot.…”
Section: A Adaptive Disturbance Predictormentioning
confidence: 99%
“…This is possible by simply parallelizing the action of 5 filters, each of them tuned on a specific harmonic (ω c , 2ω c , ...5ω c ) as shown in figure 18. A similar approach is described in [24]. Figure 3 demonstrates the efficiency of this filter: the input and the output of the filter are drawn on the same plot.…”
Section: A Adaptive Disturbance Predictormentioning
confidence: 99%
“…Some of the papers deal with stationary signals (in"nite adaptation time is available) with either random inputs [11,13,14,20,21], or deterministic inputs [4,46]. Other papers deal about slow time-varying signals where the signal dynamics is modeled with random walk [16,18,31,33,47] or Markov chains [32].…”
Section: The Lms Algorithm With Non-stationary Signalsmentioning
confidence: 99%
“…In [28] the reference inputs were the orthonormal Hermite functions, in [27,10] unit impulses, and in [42,46] …”
Section: Adaptive Coe7cient Estimation With the Lms Algorithmmentioning
confidence: 99%
“…(27) Finally, the output of the filter to an impulse function located at sample m 0 for small values of ( 2 is neglected) can be calculated using (22) and (27) Remembering that the frequency response of the time-invariant system (comb filter) corresponding to the adaptive system with complete expansions is written in (16), and using (9), we can write …”
Section: Adaptive Estimation With the Lms Algorithmmentioning
confidence: 99%