I've plotted a 3-d mesh in Matlab by below little m-file:
[x,n] = meshgrid(0:0.1:20, 1:1:100);
mu = 0;
sigma = sqrt(2)./n;
f = normcdf(x,mu,sigma);
mesh(x,n,f);
I am going to acquire the same result by utilization of Python and its corresponding modules, by below code snippet:
import numpy as np
from scipy.integrate import quad
import matplotlib.pyplot as plt
sigma = 1
def integrand(x, n):
return (n/(2*sigma*np.sqrt(np.pi)))*np.exp(-(n**2*x**2)/(4*sigma**2))
tt = np.linspace(0, 20, 2000)
nn = np.linspace(1, 100, 100)
T = np.zeros([len(tt), len(nn)])
for i,t in enumerate(tt):
for j,n in enumerate(nn):
T[i, j], _ = quad(integrand, -np.inf, t, args=(n,))
x, y = np.mgrid[0:20:0.01, 1:101:1]
plt.pcolormesh(x, y, T)
plt.show()
But the output of the Python is is considerably different with the Matlab one, and as a matter of fact is unacceptable. I am afraid of wrong utilization of the functions just like linespace, enumerate or mgrid...
Does somebody have any idea about?!...
PS. Unfortunately, I couldn't insert the output plots within this thread...!
Best
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Edit: I changed the linespace and mgrid intervals and replaced plot_surface method... The output is 3d now with the suitable accuracy and smoothness...
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