I have a rather large symbolic function that is evaluated for different values of a parameter in a loop. In each iteration, after finding the expression of the function, partial derivatives are derived. Something like this:
from sympy import diff, symbols,exp
def lagrange_eqs(a):
x,y,z= symbols('x y z')
FUNC=x**2-2*x*y**2+z+a*exp(z)
d_lgrng_1=diff(FUNC,x)
d_lgrng_2=diff(FUNC,y)
d_lgrng_3=diff(FUNC,z)
return [d_lgrng_1,d_lgrng_2,d_lgrng_3]
Next, I need to convert the output of this function to a Python function so that I can use fsolve
to find x, y, z values for which derivatives are zero. The function must take x,y,z as a list.
Now here is my problem: how do I convert the output of the above function to a Python function which could be passed on to a solver. Such a function should look like this (for a=3):
def lagrange_eqs_solve(X):
x,y,z=X
return [2*x - 2*y**2, -4*x*y, 3*exp(z) + 1]
I simply copied the output of the first function to build the second one. Is there a way I could code it? (Matlab has a built-in function for this, called matlabFunction)
a
are used, you would probably want to make that an argument to the lambdified function as well, so that you only have to create it once. – Darmit