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Polynomial size linear programs for problems in P
Journal article

Polynomial size linear programs for problems in P

Abstract

A perfect matching in an undirected graph G = ( V , E ) is a set of vertex disjoint edges from E that include all vertices in V . The perfect matching problem is to decide if G has such a matching. Recently Rothvoß proved the striking result that the Edmonds’ matching polytope has exponential extension complexity. In this paper for each n = | V | we describe a polytope for the perfect matching problem that is different from Edmonds’ polytope …

Authors

Avis D; Bremner D; Tiwary HR; Watanabe O

Journal

Discrete Applied Mathematics, Vol. 265, , pp. 22–39

Publisher

Elsevier

Publication Date

July 2019

DOI

10.1016/j.dam.2019.03.016

ISSN

0166-218X