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PLFM_RADAR/8_Utils/Python/Gen_Triangular.py
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2026-03-09 00:11:57 +00:00

47 lines
1.2 KiB
Python

import numpy as np
from numpy.fft import fft, ifft
import matplotlib.pyplot as plt
fs=125*pow(10,6) #sampling frequency
Ts=1/fs # sampling time
Tb=0.25*pow(10,-6) # burst time
Tau=1.5*pow(10,-6) # pulse repetition time
fmax=32*pow(10,6) # maximum frequency on ramp
fmin=1*pow(10,6) # minimum frequency on ramp
n=int(Tb/Ts) # number of samples per ramp
N = np.arange(0, n, 1)
theta_n= 2*np.pi*(pow(N,2)*pow(Ts,2)*(fmax-fmin)/(2*Tb)+fmin*N*Ts) # instantaneous phase
y = 1 + np.sin(theta_n) # ramp signal in time domain
M = np.arange(n, 2*n, 1)
theta_m= 2*np.pi*(pow(M,2)*pow(Ts,2)*(-fmax+fmin)/(2*Tb)+(-fmin+2*fmax)*M*Ts)-2*np.pi*((fmin-fmax)*Tb/2+(2*fmax-fmin)*Tb) # instantaneous phase
z = 1 + np.sin(theta_m) # ramp signal in time domain
x = np.concatenate((y, z))
t = Ts*np.arange(0,2*n,1)
X = fft(x)
L =len(X)
l = np.arange(L)
T = L*Ts
freq = l/T
plt.figure(figsize = (12, 6))
plt.subplot(121)
plt.stem(freq, np.abs(X), 'b', \
markerfmt=" ", basefmt="-b")
plt.xlabel('Freq (Hz)')
plt.ylabel('FFT Amplitude |Y(freq)|')
plt.xlim(0, (fmax+fmax/10))
plt.ylim(0, 20)
plt.subplot(122)
plt.plot(2*n, y)
plt.xlabel('Time (s)')
plt.ylabel('Amplitude')
plt.tight_layout()
plt.show()