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出 处:《Systems Science and Mathematical Sciences》1997年第1期61-65,共5页
摘 要:In this paper we prove the following: Let G be connected balanced bipartite graph of order 2n> 4. If G satisfies the localization condition |NZ(u)\N(v)| + 2 < d(u), for any u,v∈ V(G) and d(u, v) = 3 where N(u) = {w|w∈V(G) and d(u, w)= 2}, then G is either bipancyclic or isomorphic to C6. Furthermore, a conjecture is proposed.In this paper we prove the following: Let G be connected balanced bipartite graph of order 2n> 4. If G satisfies the localization condition |NZ(u)\N(v)| + 2 < d(u), for any u,v∈ V(G) and d(u, v) = 3 where N(u) = {w|w∈V(G) and d(u, w)= 2}, then G is either bipancyclic or isomorphic to C6. Furthermore, a conjecture is proposed.
关 键 词:Localization CONDITION CONNECTED BALANCED BIPARTITE GRAPH bipancyclic ISOMORPHIC
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