AbstractA digraph T is called a local tournament if for every vertex x of T, the set of in-neighbors as well as the set of out-neighbors of x induce tournaments. We give characterizations of generalized arc-pancyclic and strongly path-panconnected local tournaments, respectively. Our results generalize those due to Bu and Zhang (1996) about arc-pancyclic local tournaments and about strongly arc-pancyclic local tournaments, respectively. Moreover, these also extend the corresponding results in Tian et al. (1982) and Zhang (1982) for tournaments
Recently, Huang (1995) gave a characterization of local tournaments. His characterization involves a...
AbstractArc-locally semicomplete digraphs were introduced in (Preprint, No. 10, 1993, Department of ...
We survey results concerning various generalizations of tournaments. The reader will see that tourna...
AbstractA digraph T is called a local tournament if for every vertex x of T, the set of in-neighbors...
A digraph without loops, multiple arcs and cycles of length two is called a local tournament if the ...
AbstractA digraph D is arc-traceable if for every arc xy of D, the arc xy belongs to a directed Hami...
AbstractA digraph without loops, multiple arcs and directed cycles of length two is called a local t...
AbstractIn this paper we collect a substantial number of challenging open problems and conjectures o...
AbstractWe investigate the existence of a spanning local tournament with possibly high connectivity ...
AbstractIf every arc of a 3-connected tournament T is contained in a cycle of length 3, then every a...
AbstractLet T = (V, A) be a tournament with p vertices. T is called completely strong path-connected...
AbstractA digraph without loops, multiple arcs and directed cycles of length two is called a local t...
A digraph D is called semicomplete if for each pair of distinct vertices u, v {dollar}\\in{dollar} V...
AbstractAn in-tournament is an oriented graph, where the negative neighborhood of every vertex induc...
AbstractLet G = (V,A) be a digraph of order n. Digraph G is said to be arc-k-cyclic if each arc of G...
Recently, Huang (1995) gave a characterization of local tournaments. His characterization involves a...
AbstractArc-locally semicomplete digraphs were introduced in (Preprint, No. 10, 1993, Department of ...
We survey results concerning various generalizations of tournaments. The reader will see that tourna...
AbstractA digraph T is called a local tournament if for every vertex x of T, the set of in-neighbors...
A digraph without loops, multiple arcs and cycles of length two is called a local tournament if the ...
AbstractA digraph D is arc-traceable if for every arc xy of D, the arc xy belongs to a directed Hami...
AbstractA digraph without loops, multiple arcs and directed cycles of length two is called a local t...
AbstractIn this paper we collect a substantial number of challenging open problems and conjectures o...
AbstractWe investigate the existence of a spanning local tournament with possibly high connectivity ...
AbstractIf every arc of a 3-connected tournament T is contained in a cycle of length 3, then every a...
AbstractLet T = (V, A) be a tournament with p vertices. T is called completely strong path-connected...
AbstractA digraph without loops, multiple arcs and directed cycles of length two is called a local t...
A digraph D is called semicomplete if for each pair of distinct vertices u, v {dollar}\\in{dollar} V...
AbstractAn in-tournament is an oriented graph, where the negative neighborhood of every vertex induc...
AbstractLet G = (V,A) be a digraph of order n. Digraph G is said to be arc-k-cyclic if each arc of G...
Recently, Huang (1995) gave a characterization of local tournaments. His characterization involves a...
AbstractArc-locally semicomplete digraphs were introduced in (Preprint, No. 10, 1993, Department of ...
We survey results concerning various generalizations of tournaments. The reader will see that tourna...