AbstractGiven a graph G = (V,E) and an integer vector bϵNv, a b-matching is a set of edges F⊂E such that any vertex v ϵ V is incident to at most bv edges in F. The adjacency on the convex hull of the incidence vectors of the b-matchings is characterized by a very general adjacency criterion, the coloring criter on, which is at least sufficient for all 0–1-polyhedra and which can be checked in the b-matching case by a linear algorithm
AbstractA theorem of Stein (1975, 1979) states that for every n × n (n ⩾ 3) complete bipartite graph...
The matching vector of a graph G is the vector m(G) = (m0, m1, m2, ..., where mi = the number of i-e...
Given a graph G=(V,E), a subset M of E is called a matching if no two edges in M are adjacent. A mat...
AbstractGiven a graph G = (V,E) and an integer vector bϵNv, a b-matching is a set of edges F⊂E such ...
AbstractGiven two distinct branchings of a directed graph G, we present several conditions which are...
AbstractThe matching polyhedron, i.e., the convex hull of (incidence vectors of) perfect matchings o...
AbstractA short proof of Edmonds' matching polyhedron theorem and the total dual integrality of the ...
AbstractThis paper gives an elementary, inductive proof-“graphical” in spirit-of a theorem of Edmond...
This paper contains a description of a connection between the matching arrangement and the matching ...
A matching of a graph is a subset of edges no two of which share a common vertex, and a maximum matc...
AbstractFor a given graph G(V,E) and a given vector x∈Rv the problem of finding a hyperplane which s...
We consider, for complete bipartite graphs, the convex hulls of characteristic vectors of all matchi...
This dissertation focuses on the polyhedral characterization related to the problem of finding a per...
summary:The paper is concerned with the existence of non-negative or positive solutions to $Af=\beta...
AbstractA matching of a graph G is a spanning subgraph of G in which every component is either a nod...
AbstractA theorem of Stein (1975, 1979) states that for every n × n (n ⩾ 3) complete bipartite graph...
The matching vector of a graph G is the vector m(G) = (m0, m1, m2, ..., where mi = the number of i-e...
Given a graph G=(V,E), a subset M of E is called a matching if no two edges in M are adjacent. A mat...
AbstractGiven a graph G = (V,E) and an integer vector bϵNv, a b-matching is a set of edges F⊂E such ...
AbstractGiven two distinct branchings of a directed graph G, we present several conditions which are...
AbstractThe matching polyhedron, i.e., the convex hull of (incidence vectors of) perfect matchings o...
AbstractA short proof of Edmonds' matching polyhedron theorem and the total dual integrality of the ...
AbstractThis paper gives an elementary, inductive proof-“graphical” in spirit-of a theorem of Edmond...
This paper contains a description of a connection between the matching arrangement and the matching ...
A matching of a graph is a subset of edges no two of which share a common vertex, and a maximum matc...
AbstractFor a given graph G(V,E) and a given vector x∈Rv the problem of finding a hyperplane which s...
We consider, for complete bipartite graphs, the convex hulls of characteristic vectors of all matchi...
This dissertation focuses on the polyhedral characterization related to the problem of finding a per...
summary:The paper is concerned with the existence of non-negative or positive solutions to $Af=\beta...
AbstractA matching of a graph G is a spanning subgraph of G in which every component is either a nod...
AbstractA theorem of Stein (1975, 1979) states that for every n × n (n ⩾ 3) complete bipartite graph...
The matching vector of a graph G is the vector m(G) = (m0, m1, m2, ..., where mi = the number of i-e...
Given a graph G=(V,E), a subset M of E is called a matching if no two edges in M are adjacent. A mat...