摘要
设G是连通偶图,(X1,X2)是其顶点的二分类,|X1|=|X2|=n,δ(G)≥t≥3。证明了若任意u,v∈Xi蕴含|N(u)∪N(v)|>n-(t-2),i=1,2,则当t=8时G是点泛圈偶图。
Suppose that G is a connected bipartite graph of order 2n with bipartition X1,X2,where |X1|=|X2|=n,and δ(G)≥t≥3. and if every venices u and v of Xi implies |N (u)∪N (v)|≥n-(t-2), i=1, 2, then G is a vertex-pancyclic bipartite graph for t=8.
出处
《广西师院学报(自然科学版)》
1999年第1期64-70,共7页
Journal of Guangxi Teachers College(Natural Science Edition)