Webimport numpy as np import cvxpy as cp from mip_cvxpy import PYTHON_MIP n = int ( 1e3 ) vars = cp. Variable ( n, integer=True ) objective = cp. Maximize ( cp. sum ( vars )) constraints = [ vars [ 0] == 1 , vars <= np. linspace ( 10, n + 10, num=n ), ] problem = cp. Problem ( objective, constraints ) optimal_value = problem. solve ( … WebMay 15, 2024 · CVXPY Version: 1.1.12. you can directly call Maximize (x) instead of Minimize (-x) Within the objective and constraints, it is usually better to use cvxpy.sum () over the builtin sum () Instead of the constraint x>=0, you can specify nonneg=True for the variable x, which in my experience can sometimes lead to "nicer" solutions (e.g. 0 …
Entropy maximization unbounded/infeasible using CVXPY
WebMay 22, 2024 · Therefore, the return on a certain portfolio is given by an inner product of these vectors and it is a random variable. The million-dollar question is: ... Using Python to solve the optimization: CVXPY. The library we are going to use for this problem is called CVXPY. It is a Python-embedded modeling language for convex optimization problems. WebMar 16, 2024 · What I like about the approach above is that one can really separate the definition of the problem from the injection of data. I am using dataclass but I don't have to accomodate users with somewhat old versions of Python. I assume you don't want to have that in a library as popular as cvxpy. hansine haikutter
Optimization with Python: How to make the most amount of …
WebYou can do this in CVXPY in two ways. The first way is to use Variable ( (n, n), PSD=True) to create an n by n variable constrained to be symmetric and positive semidefinite. For example, # Creates a 100 by 100 positive … WebDec 12, 2016 · 1 Answer Sorted by: 0 I managed to solve my problem. The solution was to store the numeric value of the logit distribution using Numpy functions and then use its components in the constraints: qre = np.exp (b.value* (vals - a - d.value))/ (1.+np.exp (b.value* (vals - a - d.value))) ... cons += [ qre [i] * (z [0,i]+z [1,i]) == z [1,i] ] Share WebMar 29, 2024 · You need to express the constraints in terms of matrix-vector equalities and inequalities which follow the DCP protocol for cvxpy. To elaborate, I can see three kinds of constraints in this problem: … ppl kentucky utilities