Reputation: 1
I have the following data:
Experimental data and ideal fitting function
I have been trying to fit it with a sequence of square pulses which I define as:
def f(x, x0, a, b, c):
sq = a * np.ones_like(x)
sq[(x>x0) * (x<x0+b)] = c
sq[(x>x0+2*b) * (x<x0+3*b)] = c
sq[(x>x0+4*b) * (x<x0+5*b)] = c
return sq
The problem is that fitting with curve_fit I get a straight line or a square pulse whose max and min lie above the max of the data. How is this possible? How can I implement it properly?
Upvotes: -1
Views: 936
Reputation: 56
What is your end goal, and is your approach the best way? I would think that you can Fourier transform your data to find the square wave Fourier coefficients. Taking the first n components and plotting the result will give you a periodic curve that is square-ish and "fits" the data.
Upvotes: 0