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qp_cs.cs
/* Copyright 2023, Gurobi Optimization, LLC */ /* This example formulates and solves the following simple QP model: minimize x^2 + x*y + y^2 + y*z + z^2 + 2 x subject to x + 2 y + 3 z >= 4 x + y >= 1 x, y, z non-negative It solves it once as a continuous model, and once as an integer model. */ using System; using Gurobi; class qp_cs { static void Main() { try { GRBEnv env = new GRBEnv("qp.log"); GRBModel model = new GRBModel(env); // Create variables GRBVar x = model.AddVar(0.0, 1.0, 0.0, GRB.CONTINUOUS, "x"); GRBVar y = model.AddVar(0.0, 1.0, 0.0, GRB.CONTINUOUS, "y"); GRBVar z = model.AddVar(0.0, 1.0, 0.0, GRB.CONTINUOUS, "z"); // Set objective GRBQuadExpr obj = x*x + x*y + y*y + y*z + z*z + 2*x; model.SetObjective(obj); // Add constraint: x + 2 y + 3 z >= 4 model.AddConstr(x + 2 * y + 3 * z >= 4.0, "c0"); // Add constraint: x + y >= 1 model.AddConstr(x + y >= 1.0, "c1"); // Optimize model model.Optimize(); Console.WriteLine(x.VarName + " " + x.X); Console.WriteLine(y.VarName + " " + y.X); Console.WriteLine(z.VarName + " " + z.X); Console.WriteLine("Obj: " + model.ObjVal + " " + obj.Value); // Change variable types to integer x.VType = GRB.INTEGER; y.VType = GRB.INTEGER; z.VType = GRB.INTEGER; // Optimize model model.Optimize(); Console.WriteLine(x.VarName + " " + x.X); Console.WriteLine(y.VarName + " " + y.X); Console.WriteLine(z.VarName + " " + z.X); Console.WriteLine("Obj: " + model.ObjVal + " " + obj.Value); // Dispose of model and env model.Dispose(); env.Dispose(); } catch (GRBException e) { Console.WriteLine("Error code: " + e.ErrorCode + ". " + e.Message); } } }