I think the main problem is that you have 4 information for each point, so you are actually interested in a 4-dimensional object. Building this is always difficult (maybe even impossible). I suggest one of the following solutions:
: x, y, z, , z = f(x,y)
, , 100 z, 5, 5 , .
, , :
. 2- f(x,y)=z T
B. , , . .
, 1.A( ) z=x^2+y^2 :

:
import numpy as np
from matplotlib import pyplot as plt
from mpl_toolkits.mplot3d import Axes3D
import matplotlib as mpl
X, Y = np.mgrid[-10:10:100j, -10:10:100j]
Z = (X**2+Y**2)/10
T = np.sin(X*Y*Z)
norm = mpl.colors.Normalize(vmin=np.amin(T), vmax=np.amax(T))
T = mpl.cm.hot(T)
fig = plt.figure()
ax = fig.gca(projection='3d')
surf = ax.plot_surface(X, Y, Z, facecolors=T, linewidth=0,
cstride = 1, rstride = 1)
plt.show()
- :

:
norm = mpl.colors.Normalize(vmin=-1, vmax=1)
X, Y= np.mgrid[-10:10:101j, -10:10:101j]
fig = plt.figure()
ax = fig.gca(projection='3d')
for i in np.linspace(-1,1,5):
Z = np.zeros(X.shape)+i
T = np.sin(X*Y*Z)
T = mpl.cm.hot(T)
ax.plot_surface(X, Y, Z, facecolors=T, linewidth=0, alpha = 0.5, cstride
= 10, rstride = 10)
plt.show()
. T = sin(X*Y*Z), X*Y*Z , , 0.