I looked into many examples of scipy.fft and numpy.fft. Specifically this example Scipy/Numpy FFT Frequency Analysis is very similar to what I want to do. Therefore, I used the same subplot positioning and everything looks very similar.
I want to import data from a file, which contains just one column to make my first test as easy as possible.
My code writes like this:
import numpy as np
import scipy as sy
import scipy.fftpack as syfp
import pylab as pyl
# Read in data from file here
array = np.loadtxt("data.csv")
length = len(array)
# Create time data for x axis based on array length
x = sy.linspace(0.00001, length*0.00001, num=length)
# Do FFT analysis of array
FFT = sy.fft(array)
# Getting the related frequencies
freqs = syfp.fftfreq(array.size, d=(x[1]-x[0]))
# Create subplot windows and show plot
pyl.subplot(211)
pyl.plot(x, array)
pyl.subplot(212)
pyl.plot(freqs, sy.log10(FFT), 'x')
pyl.show()
The problem is that I will always get my peak at exactly zero, which should not be the case at all. It really should appear at around 200 Hz.
With smaller range:
Still biggest peak at zero.
As already mentioned, it seems like your signal has a DC component, which will cause a peak at f=0. Try removing the mean with, eg, arr2 = array - np.mean(array)
.
Furthermore, for analyzing signals, you might want to try plotting power spectral density.:
import matplotlib.pylab as plt
import matplotlib.mlab as mlb
Fs = 1./(d[1]- d[0]) # sampling frequency
plt.psd(array, Fs=Fs, detrend=mlb.detrend_mean)
plt.show()
Take a look at the documentation of plt.psd()
, since there a quite a lot of options to fiddle with. For investigating the change of the spectrum over time, plt.specgram()
comes in handy.
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