AbstractIn this paper we consider the linear relaxation of the k-edge connected subgraph polytope, P(G,k), given by the trivial and the so-called cut inequalities. We introduce an ordering on the fractional extreme points of P(G,k) and describe some structural properties of the minimal extreme points with respect to that ordering. Using this we give sufficient conditions for P(G,k) to be integral
This paper studies the problem of finding a two-edge connected spanning subgraph of minimum weight. ...
It is proved that every non-complete, finite digraph of connectivity number k has a fragment F conta...
AbstractGiven a graph G with two distinguished nodes s and t, a cost on each edge of G and two fixed...
In this paper we consider the linear relaxation of the k-edge connected subgraph polytope, P(G,k), g...
AbstractIn this paper we consider the linear relaxation of the k-edge connected subgraph polytope, P...
In this paper we study the extreme points of the polytope P(G), the linear relaxation of the 2-edge ...
In this paper we study the extreme points of the polytope P(G), the linear relaxation of the 2-edge ...
In this paper, we study the linear relaxation P(G) of the 2-node connected subgraph polytope of a gr...
AbstractIn this paper, we study the linear relaxation P(G) of the 2-node connected subgraph polytope...
In this paper, we study the linear relaxation P(G) of the 2-node connected subgraph polytope of a gr...
International audienceIn this article, we consider the k-edge connected subgraph problem from a poly...
In this article, we consider the k-edge connected subgraph problem from a polyhedral point of view. ...
Given a complete undirected graph with non-negative costs on the edges, the 2-Edge Connected Subgrap...
International audienceIn this paper we consider the k-edge connected subgraph problem from a polyhed...
A subset of vertices of a graph is called a dominating set if every vertex of the graph which is not...
This paper studies the problem of finding a two-edge connected spanning subgraph of minimum weight. ...
It is proved that every non-complete, finite digraph of connectivity number k has a fragment F conta...
AbstractGiven a graph G with two distinguished nodes s and t, a cost on each edge of G and two fixed...
In this paper we consider the linear relaxation of the k-edge connected subgraph polytope, P(G,k), g...
AbstractIn this paper we consider the linear relaxation of the k-edge connected subgraph polytope, P...
In this paper we study the extreme points of the polytope P(G), the linear relaxation of the 2-edge ...
In this paper we study the extreme points of the polytope P(G), the linear relaxation of the 2-edge ...
In this paper, we study the linear relaxation P(G) of the 2-node connected subgraph polytope of a gr...
AbstractIn this paper, we study the linear relaxation P(G) of the 2-node connected subgraph polytope...
In this paper, we study the linear relaxation P(G) of the 2-node connected subgraph polytope of a gr...
International audienceIn this article, we consider the k-edge connected subgraph problem from a poly...
In this article, we consider the k-edge connected subgraph problem from a polyhedral point of view. ...
Given a complete undirected graph with non-negative costs on the edges, the 2-Edge Connected Subgrap...
International audienceIn this paper we consider the k-edge connected subgraph problem from a polyhed...
A subset of vertices of a graph is called a dominating set if every vertex of the graph which is not...
This paper studies the problem of finding a two-edge connected spanning subgraph of minimum weight. ...
It is proved that every non-complete, finite digraph of connectivity number k has a fragment F conta...
AbstractGiven a graph G with two distinguished nodes s and t, a cost on each edge of G and two fixed...