An algorithm for frequency estimation of signals composed of multiple single-tones (Q2508113)
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scientific article
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | An algorithm for frequency estimation of signals composed of multiple single-tones |
scientific article |
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An algorithm for frequency estimation of signals composed of multiple single-tones (English)
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9 October 2006
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The high-accuracy, wide-range frequency estimation algorithm for multi-component signals presented in this paper, is based on a numerical differentiation and central Lagrange interpolation. With the sample sequences, which need at most 7 points and are sampled at a sample frequency of 25600 Hz, and computation sequences, using employed a formulation proposed in this paper, the frequencies of each component of the signal are all estimated at an accuracy of 0.001\% over 1 Hz to 800 kHz with the amplitudes of each component of the signal varying from 1 V to 200 V and the phase angle of each component of the signal varying from \(0^\circ\) to \(360^\circ\). The proposed algorithm needs at most a half cycle for the frequencies of each component of the signal under noisy or non-noisy conditions. A testing example is given to illustrate the proposed algorithm in Matlab environment.
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multi-component signal
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frequency estimation
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numerical differentiation
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Lagrange interpolation
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0.89940697
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