Bilevel Optimization is a very challenging framework where two players (with different objectives) compete for the definition of the final solution. In this paper we address a generic mixed-integer bilevel linear program, i.e., a bilevel optimization problem where the objective functions and constraints are all linear, and some variables are required to take integer values. We briefly describe some main ingredients of a branch-and-cut general-purpose framework for the exact solution (under appropriate assumptions) of mixed-integer bilevel linear programs.

From Mixed-Integer Linear to Mixed-Integer Bilevel Linear Programming

Fischetti M.
2017

Abstract

Bilevel Optimization is a very challenging framework where two players (with different objectives) compete for the definition of the final solution. In this paper we address a generic mixed-integer bilevel linear program, i.e., a bilevel optimization problem where the objective functions and constraints are all linear, and some variables are required to take integer values. We briefly describe some main ingredients of a branch-and-cut general-purpose framework for the exact solution (under appropriate assumptions) of mixed-integer bilevel linear programs.
2017
Springer Proceedings in Mathematics and Statistics
978-3-319-67307-3
978-3-319-67308-0
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11577/3389519
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