Problem-Based Mixed-Integer Linear Programming | Mathematical Modeling with Optimization, Part 3
From the series: Mathematical Modeling with Optimization
See the steps of a problem-based approach for modeling and solving a steel blending problem. A variety of raw material may be purchased, but some are only available in fixed quantities. This restriction results in a model that is a mixed-integer linear program. Use Optimization Toolbox™ to interactively define the optimization problem, optimization variables, and constraints. Review the problem after each addition using the problem, variable, and constraint display functions. Solve the problem and display the results.
Published: 14 Sep 2017
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