Apr 16, 2021 · In this paper we reconsider a known technique for constructing strong MIP formulations for disjunctive constraints of the form $$x \in ...

Our method works not only for combinatorial disjunctions, but for a much wider class of polytopes, which will be illustrated in Sect. 5. A network ...

PDF | In this paper we reconsider a known technique for constructing strong MIP formulations for disjunctive constraints of the form $$x \in \bigcup.

A main contribution is a full characterization of the facets of Q, provided it has a certain network representation, and a new formulation for piecewise ...

Ideal, non-extended formulations for disjunctive constraints admitting a network representation. Tamás Kis Markó Horváth. Published in: Math. Program. (2022).

Ideal, non-extended formulations for disjunctive constraints admitting a network representation. Abstract In this paper we reconsider a known technique for ...

Ideal, non-extended formulations for disjunctive constraints admitting a network representation. Szerzők: Kis, T., Horváth, M. Megjelenés: Mathematical ...

Ideal, non-extended formulations for disjunctive constraints admitting a network representation. 2022, Mathematical Programming. P-SPLIT FORMULATIONS: A CLASS ...

Ideal, non-extended formulations for disjunctive constraints admitting a network representation. T Kis, M Horváth. Mathematical Programming, 1-39, 2022. 7, 2022.

Kis and Horváth [26] proposed a systematic way of constructing ideal, nonextended mixed integer programming formulations for disjunctive constraints. Recently, ...