A Single Frequency Signal Frequency Estimation Method Based on Synthetic Interpolation of Discrete Spectrum Phase and Amplitude
A single-frequency signal and discrete spectrum technology, applied in the field of signal processing, can solve the problems of small calculation amount, high noise sensitivity, large error of Rife interpolation method, etc., and achieve the effect of improving the accuracy of frequency estimation
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Embodiment 1
[0087] The simulation signal parameters are set as follows: signal amplitude A=1, initial phase Pulse width τ=0.512s, signal center frequency f 0 =700Hz, sampling frequency f s =4000Hz, observation data sequence points N=1024, corresponding frequency resolution Δf=f s / N=4000 / 1024=3.9063, the relative frequency deviation is δ=0.2, the maximum peak frequency index is 179, and the signal-to-noise ratio SNR=-3dB.
[0088] According to (2) step, calculate the discrete Fourier transform X (l) and amplitude spectrum P (k) of described data sequence x (n), P (k) is as figure 2 shown.
[0089] According to step (3), search for the discrete frequency index k corresponding to the maximum value of the amplitude spectrum P(k) 0 =179.
[0090] According to step (4), extract the maximum discrete frequency index k 0 and its left and right adjacent two discrete frequency indices k 0 -1 and k 0 The amplitude spectrum result corresponding to +1
[0091] A l =|X(k 0 -1)|=0.2407
[...
Embodiment 2
[0107] The simulation signal parameters are set as follows: signal amplitude A=2, initial phase Pulse width τ=0.512s, signal center frequency f 0 =310Hz, sampling frequency f s =4000Hz, observation data sequence points N=1024, corresponding frequency resolution Δf=f s / N=4000 / 1024=3.9063, the relative frequency deviation is δ=0.36, the maximum peak frequency index is 79, and the signal-to-noise ratio SNR=0dB.
[0108] According to step (2), calculate the discrete Fourier transform X(l) and amplitude spectrum P(k) of the data sequence x(n).
[0109] According to step (3), search for the discrete frequency index k corresponding to the maximum value of the amplitude spectrum P(k) 0 =180.
[0110] According to step (4), extract the maximum discrete frequency index k 0 and its left and right adjacent two discrete frequency indices k 0 -1 and k 0 The amplitude spectrum result corresponding to +1:
[0111] A l =|X(k 0 -1)|=0.3064
[0112] A m =|X(k 0 )|=1.0985
[0113] A...
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