From equipartition to uniform cut polytopes: Extended polyhedral results

Given an undirected graph G , a uniform cut polytope is defined as the convex hull of the incidence vectors of the cuts in G for which the size of the shores are fixed. s paper we show that simple extensions of facet-defining inequalities for the equipartition polytope introduced by Conforti et al. in [5,6] provide facet-defining inequalities for uniform cut polyhedra.