Journal of Graph Theory
One-diregular subgraphs in semicomplete multipartite digraphs
Journal of Graph Theory
Vertex deletion and cycles in multipartite tournaments
Discrete Mathematics
Almost all almost regular c-partite tournaments with c ≥ 5 are vertex pancyclic
Discrete Mathematics
Paths and cycles containing given arcs, in close to regular multipartite tournaments
Journal of Combinatorial Theory Series B
A note on vertex pancyclic oriented graphs
Journal of Graph Theory
Diregular c-partite tournaments are vertex-pancyclic when c ≥ 5
Journal of Graph Theory
Digraphs: Theory, Algorithms and Applications
Digraphs: Theory, Algorithms and Applications
Hi-index | 0.89 |
Let D be an oriented graph with n=9 vertices and minimum degree at least n-2, such that, for any two vertices x and y, either x dominates y or d"D^+(x)+d"D^-(y)=n-3. Song (1994) [5] proved that D is pancyclic. Bang-Jensen and Guo (1999) [2] proved, based on Song@?s result, that D is vertex pancyclic. In this article, we give a sufficient condition for D to contain a vertex whose out-arcs are pancyclic in D, when n=14.