The binding number of a graph and its pancyclism
The binding number is an important parameter of a graph. The binding number of a graph G, bind (G), is the largest real number c such that \(| N(X)| =\min (c| X|,| V(G)|)\) for every \(X\subseteq V(G).\) In this paper, we prove the Woodall's conjecture: In bind (G)\(\geq 3/2\), then G is pancyclic; and obtain some interesting results.
scientific article; zbMATH DE number 4016957