AbstractIf every vertex of a graph is an endvertex of a hamiltonian path, then the graph is called homogeneously traceable. If we require each vertex of a graph to be an endvertex of a longest path (not necessarily a hamiltonian path), then we call the graph a detour homogeneous graph. The concept of a homogeneously traceable graph was extended to digraphs by Bermond, Simões-Pereira, and C.M. Zamfirescu. Skupień introduced different classes of such digraphs. In this paper we discuss the extension of the concept of a detour homogeneous graph to digraphs
AbstractFor finite q, we classify the countable, descendant-homogeneous digraphs in which the descen...
We consider digraphs — called extended locally semicomplete digraphs, or extended LSD's, for short —...
AbstractWe survey results on the sequential and parallel complexity of hamiltonian path and cycle pr...
AbstractIf every vertex of a graph is an endvertex of a hamiltonian path, then the graph is called h...
AbstractThe detour order (of a vertex v) of a graph G is the order of a longest path (beginning at v...
AbstractA graph G is called homogeneously traceable if for every vertex v of G, G contains a Hamilto...
AbstractA digraph is connected-homogeneous if any isomorphism between finite connected induced subdi...
A graph or digraph is hamiltonian if it contains a cycle that visits every vertex, and traceable if ...
AbstractA directed graph is set-homogeneous if, whenever U and V are isomorphic finite subdigraphs, ...
A graph G is called homogeneously traceable if for every vertex v of G, G contains a Hamilton path s...
A directed graph is connected-homogeneous if any isomorphism between every two finite connected subd...
Abstract. A digraph is connected-homogeneous if any isomorphism between finite connected in-duced su...
AbstractIn this paper we introduce homogeneously orderable graphs which are a common generalization ...
We consider digraphs -- called extended locally semicomplete digraphs, or extended LSD's, for s...
A graph is called maximally non-hamiltonian if it is non-hamiltonian, yet for any two non-adjacent v...
AbstractFor finite q, we classify the countable, descendant-homogeneous digraphs in which the descen...
We consider digraphs — called extended locally semicomplete digraphs, or extended LSD's, for short —...
AbstractWe survey results on the sequential and parallel complexity of hamiltonian path and cycle pr...
AbstractIf every vertex of a graph is an endvertex of a hamiltonian path, then the graph is called h...
AbstractThe detour order (of a vertex v) of a graph G is the order of a longest path (beginning at v...
AbstractA graph G is called homogeneously traceable if for every vertex v of G, G contains a Hamilto...
AbstractA digraph is connected-homogeneous if any isomorphism between finite connected induced subdi...
A graph or digraph is hamiltonian if it contains a cycle that visits every vertex, and traceable if ...
AbstractA directed graph is set-homogeneous if, whenever U and V are isomorphic finite subdigraphs, ...
A graph G is called homogeneously traceable if for every vertex v of G, G contains a Hamilton path s...
A directed graph is connected-homogeneous if any isomorphism between every two finite connected subd...
Abstract. A digraph is connected-homogeneous if any isomorphism between finite connected in-duced su...
AbstractIn this paper we introduce homogeneously orderable graphs which are a common generalization ...
We consider digraphs -- called extended locally semicomplete digraphs, or extended LSD's, for s...
A graph is called maximally non-hamiltonian if it is non-hamiltonian, yet for any two non-adjacent v...
AbstractFor finite q, we classify the countable, descendant-homogeneous digraphs in which the descen...
We consider digraphs — called extended locally semicomplete digraphs, or extended LSD's, for short —...
AbstractWe survey results on the sequential and parallel complexity of hamiltonian path and cycle pr...