Add to ORKGWe give a short elementary proof of Tutte and Nash-Williams' characterization of graphs with k edge-disjoint spanning trees
Packing graphs is a combinatorial problem where several given graphs are being mapped into a common ...
Packing graphs is a combinatorial problem where several given graphs are being mapped into a common ...
The search of spanning trees with interesting disjunction properties has led to the introduction of ...
AbstractWe give a short elementary proof of Tutte and Nash-Williams’ characterization of graphs with...
AbstractWe give a short elementary proof of Tutte and Nash-Williams’ characterization of graphs with...
AbstractWe give a constructive characterization of undirected graphs which contain k spanning trees ...
AbstractNash-Williams and Tutte independently characterized when a graph has k edge-disjoint spannin...
The spanning tree packing number of a connected graph G, denoted by T(G), is the maximum number of e...
AbstractWe present some results concerning edge-disjoint placement of two or three copies of a tree,...
AbstractWe give a constructive characterization of undirected graphs which contain k spanning trees ...
In this paper we fix 7 types of undirected graphs: paths, paths with prescribed endvertices, circuit...
AbstractFarber et al. (1985) proved that any pair of edge-disjoint spanning trees in a graph can be ...
The Gyárfás tree packing conjecture asserts that any set of trees with 2,3,...,k vertices has an (ed...
Let T be a distinguished subset of vertices in a graph G. A T-Steiner tree is a subgraph of G that i...
AbstractIn this paper we study two types of edge-disjoint packings of graphs. The induced edge-disjo...
Packing graphs is a combinatorial problem where several given graphs are being mapped into a common ...
Packing graphs is a combinatorial problem where several given graphs are being mapped into a common ...
The search of spanning trees with interesting disjunction properties has led to the introduction of ...
AbstractWe give a short elementary proof of Tutte and Nash-Williams’ characterization of graphs with...
AbstractWe give a short elementary proof of Tutte and Nash-Williams’ characterization of graphs with...
AbstractWe give a constructive characterization of undirected graphs which contain k spanning trees ...
AbstractNash-Williams and Tutte independently characterized when a graph has k edge-disjoint spannin...
The spanning tree packing number of a connected graph G, denoted by T(G), is the maximum number of e...
AbstractWe present some results concerning edge-disjoint placement of two or three copies of a tree,...
AbstractWe give a constructive characterization of undirected graphs which contain k spanning trees ...
In this paper we fix 7 types of undirected graphs: paths, paths with prescribed endvertices, circuit...
AbstractFarber et al. (1985) proved that any pair of edge-disjoint spanning trees in a graph can be ...
The Gyárfás tree packing conjecture asserts that any set of trees with 2,3,...,k vertices has an (ed...
Let T be a distinguished subset of vertices in a graph G. A T-Steiner tree is a subgraph of G that i...
AbstractIn this paper we study two types of edge-disjoint packings of graphs. The induced edge-disjo...
Packing graphs is a combinatorial problem where several given graphs are being mapped into a common ...
Packing graphs is a combinatorial problem where several given graphs are being mapped into a common ...
The search of spanning trees with interesting disjunction properties has led to the introduction of ...