Feb 28, 2017 · Abstract:The extension complexity \mathsf{xc}(P) of a polytope P is the minimum number of facets of a polytope that affinely projects to P.
Nov 2, 2017 · Abstract. The extension complexity \mathsf {xc}(P) of a polytope P is the minimum number of facets of a polytope that affinely projects to P.
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There exists an infinite class C of bipartite graphs such that every n-vertex graph in C has extension complexity Ω(n log n). These are the first known examples ...
The extension complexity $\mathsf{xc}(P)$ of a polytope $P$ is the minimum number of facets of a polytope that affinely projects to $P$.
This paper proves that the lower bound of the extension complexity of a polytope P is \(\varOmega (n \log n)\) when G is the incidence graph of a finite ...
We study the linear extension complexity of stable set polytopes of perfect graphs. We make use of known structural results permitting to decompose perfect ...
Mar 6, 2017 · The extension complexity $\mathsf{xc}(P)$ of a polytope $P$ is the minimum number of facets of a polytope that affinely projects to $P$.
The extension complexity xc(P) of a polytope P is the minimum number of facets of a polytope that affinely projects to P. Let G be a bipartite graph with n ...
Abstract. We study the linear extension complexity of stable set polytopes of perfect graphs. We make use of known structural results permitting to ...
The extension complexity\(\mathsf {xc}(P)\) of a polytope P is the minimum number of facets of a polytope that affinely projects to P. Let G be a bipartite ...