A Fast and Robust Algorithm for Solving Biobjective Mixed Integer Programs

We present a fast and robust algorithm for solving biobjective mixed integer programs. The algorithm extends and merges ideas from two existing methods: the Boxed Line Method and the epsilon-Tabu Method. We demonstrate its efficacy in an extensive computational study. We also demonstrate that it is capable of producing a high-quality approximation of the nondominated frontier in a fraction of the time required to produce the complete nondominated frontier.

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