This model is a very simple example demonstrating how GoldSim optimization works on a function that has an obvious minimum (or maximum) solution. The model has zero duration with the objective of solving for a single value of y, located on the parabola.
The general equation for a parabola is: y = ax^2 + bx + c
To run the optimization, go to the Run menu and click on Optimization. The objective function is to minimize the value of y by adjusting x. Enter the name "y" in the objective function and add x as the optimization variable. The parameters a, b, and c are not intended to be changed. The minimum solution for this function is y = -250, where x approximately 5.
GoldSim uses the Box Complex Method for optimization.