Linear frequency modulation signal phase recovery method based on fractional order short-time Fourier transform
A linear frequency modulation signal, short-time Fourier technology, applied in the field of signal processing, can solve the problems of signal distortion, the effect is not very good, the signal error increases, etc., to achieve the effect of strong anti-interference ability and accurate recovery
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Embodiment 1
[0050] see figure 1 with figure 2 , a linear frequency modulation signal phase recovery method based on fractional short-time Fourier transform, comprising the following steps:
[0051] step one:
[0052] 1.1 Input the following functions: amplitude information y(m,u); signal x to be processed with random phase and random noise introduced i=0 (t);
[0053] 1.2 Select the rectangular window function
[0054] 1.3 Enter the following parameters: rotation angle The support domain of the window function W=12, the signal length N=29, the moving step of the adjacent window function L=2, the moving times of the window function m=15, the number of cycles i, at this time i=0, the signal-to-noise ratio SNR= 30;
[0055] Step 2, let i=i+1, through formula 2-1
[0056]
[0057] to x i-1 (t) Perform fractional short-time Fourier transform to get
[0058] Step 3, through formula 3-1
[0059]
[0060] right Perform processing, retain phase information, and update amplitu...
Embodiment 2
[0073] see figure 1 with figure 2 , a linear frequency modulation signal phase recovery method based on fractional short-time Fourier transform, comprising the following steps:
[0074] step one:
[0075] 1.1 Input the following functions: amplitude information y(m,u); signal x to be processed with random phase and random noise introduced i=0 (t);
[0076] 1.2 Select the Gaussian window function;
[0077] 1.3 Enter the following parameters: rotation angle The support domain of the window function W=12, the signal length N=29, the moving step of the adjacent window function L=2, the moving times of the window function m=15, the number of cycles i, at this time i=0, the signal-to-noise ratio SNR= 30;
[0078] Step 2, let i=i+1, through formula 2-1
[0079]
[0080] to x i-1 (t) Perform fractional short-time Fourier transform to get
[0081] Step 3, through formula 3-1
[0082]
[0083] right Perform processing, retain phase information, and update amplitude...
Embodiment 3
[0095] see figure 1 with figure 2 , a linear frequency modulation signal phase recovery method based on fractional short-time Fourier transform, comprising the following steps:
[0096] step one:
[0097] 1.1 Input the following functions: amplitude information y(m,u); signal x to be processed with random phase and random noise introduced i=0 (t);
[0098] 1.2 Select the Gaussian window function;
[0099] 1.3 Enter the following parameters: rotation angle The support region of the window function W=12, the signal length N=29, the moving step of the adjacent window function L=2, the moving times of the window function m=15, the number of cycles i, at this time i=0, the signal-to-noise ratio SNR= 30;
[0100] Step 2, let i=i+1, through formula 2-1
[0101]
[0102] to x i-1 (t) Perform fractional short-time Fourier transform to get
[0103] Step 3, through formula 3-1
[0104]
[0105] right Perform processing, retain phase information, and update amplitude...
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