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A very simple MILP via CasADi
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from casadi import * | |
import numpy as np | |
# optimization variables | |
x1 = SX.sym('x1') | |
x2 = SX.sym('x2') | |
w = [x1, x2] | |
w0 = [0, 0] | |
lbw = [-np.inf, -np.inf] | |
ubw = [np.inf, np.inf] | |
discrete = [False, True] | |
# objective function | |
J = 8.0 * x1 + x2 | |
# constraints | |
g = [] | |
lbg = [] | |
ubg = [] | |
g += [x1 + 2 * x2] | |
lbg += [-14.0] | |
ubg += [np.inf] | |
g += [-4 * x1 - x2] | |
lbg += [-np.inf] | |
ubg += [-33.0] | |
g += [2 * x1 + x2] | |
lbg += [-np.inf] | |
ubg += [20.0] | |
# Concatenate decision variables and constraint terms | |
w = vertcat(*w) | |
g = vertcat(*g) | |
prob = {'f': J, 'x': w, 'g': g} | |
solver = nlpsol('solver', 'bonmin', prob, {"discrete": discrete}) | |
# solver = nlpsol('solver', 'ipopt', prob) | |
sol = solver(x0=vertcat(*w0), lbx=lbw, ubx=ubw, lbg=lbg, ubg=ubg) | |
print('solution: ', sol['x']) |
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