2005
DOI: 10.1109/tsp.2005.843719
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Iterative frequency estimation by interpolation on Fourier coefficients

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Cited by 388 publications
(273 citation statements)
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“…Approaches to refining the coarse estimate can be divided into iterative approaches and direct approaches [27]. Iterative approaches (e.g., [29]) involve multiple rounds of function evaluations or a series of DTFT evaluations that narrow in on the solution. Direct methods form the estimate (K,X ) using a single function evaluation on…”
Section: Estimating Sinusoidal Parameters From 3 Bins Of Spectrummentioning
confidence: 99%
“…Approaches to refining the coarse estimate can be divided into iterative approaches and direct approaches [27]. Iterative approaches (e.g., [29]) involve multiple rounds of function evaluations or a series of DTFT evaluations that narrow in on the solution. Direct methods form the estimate (K,X ) using a single function evaluation on…”
Section: Estimating Sinusoidal Parameters From 3 Bins Of Spectrummentioning
confidence: 99%
“…The ACT derived in the previous section yields a pure exponential, simplifying the signal model and permitting the use of any pure tone frequency estimators, such as those of [5], [6] for the power system frequency estimation. This, however, requires that the amplitudes of the individual phases are known.…”
Section: A Practical Frequency Estimation Algorithmmentioning
confidence: 99%
“…The optimal transformation is then given by the traditional CT of (5). Under this assumption, we apply the CT and proceed, using the FIID algorithm, to obtain an estimate,f , of the system frequency.…”
Section: A Practical Frequency Estimation Algorithmmentioning
confidence: 99%
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“…The literature [4] explains the interpolation iterative algorithm based on Fourier coefficient. Through preliminarily estimating the position of spectral peak in FFT operation, and then using iterative calculation to calculate the FFT coefficients front and rear the peak position, this algorithm can improve measurement precision as a result.…”
Section: Common Interpolation Algorithmmentioning
confidence: 99%