Sinusoidal signal frequency estimation method based on interpolation DFT
A sinusoidal signal and frequency estimation technology, which is applied in the field of signal processing and power system, can solve the problems that do not fundamentally consider the source of spectrum leakage, limit the real-time processing ability of the algorithm, and affect the estimation accuracy, etc., achieving remarkable superiority and high resistance Effect of Image Component Interference, High Estimation Accuracy
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[0031] The voltage waveform of a power system in a noise-free environment can be expressed in discrete time form as
[0032]
[0033] where A, ω 0 ∈[0,π] and Represent the amplitude, digital angular frequency and phase of the sinusoidal signal, respectively. For the observed signal sequence of N sample points, the system frequency ω 0 It can be expressed as where l 0 It is called the normalized frequency of the signal, which physically represents the number of signal periods sampled. k 0 ∈{0,1,2,…,N-1} and |δ 0 |≤0.5 are the signal frequency l 0 integer and fractional parts of .
[0034] The following discussion uses the interpolation DFT idea to estimate the frequency ω of the sinusoidal signal 0 . First, do N-point discrete Fourier transform on the N-point sine sequence collected above to obtain the transformed spectral line sequence X(k), k=0,1,...,N-1
[0035]
[0036] Then according to the spectral line sequence after DFT transformation, the frequency k o...
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