J. M. Ucha, M. I. Hartillo, H. Jimenez

We propose a new algebraic approach to deal with Multi-objective Integer Linear Programming problems (MILP). We use the epsilon-constraint strategy, and we explain how to use Gröbner bases in order to compute a test-set that is valid to solve the single objective problems that arise with the classical method.

In the bi-objective case, the computation of the complete Pareto optima set can be done essentially in a single process of reduction/division. The computational experiments have been promising.

Keywords: MULTI-OBJECTIVE, INTEGER PROGRAMMING; ALGEBRAIC METHODS

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ThA2 Multiobjective optimization
June 2, 2016  9:00 AM
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