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(4d+1)-正则图中的2d-因子 被引量:1
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作者 龙和平 《山东大学学报(理学版)》 CAS CSCD 北大核心 2002年第4期295-297,共3页
设d是一个正整数 ,G是一个 (4d +1 ) -正则图 .证明了若图G不含d +4条割边 ,则G有2d 因子 .进而说明上述结果是最好的 .
关键词 (4d+1)-正则 2d-因 割边 顶点集 边集 k-正则支撑子图 连通分支 无环
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Two conditions for a bipartite graph to be a k-deleted graph
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作者 杨宏晨 薛秀谦 《Journal of Southeast University(English Edition)》 EI CAS 2003年第2期197-199,共3页
A k-regular spanning subgraph of graph G is called a k-factor of G. Graph G is called a k-deleted graph if G-e has a k-factor for each edge e. A graph G=(X,Y) with bipartition (X,Y) is called a bipartite graph if ever... A k-regular spanning subgraph of graph G is called a k-factor of G. Graph G is called a k-deleted graph if G-e has a k-factor for each edge e. A graph G=(X,Y) with bipartition (X,Y) is called a bipartite graph if every edge of G has one endpoint in X and the other in Y.It is proved that a bipartite graph G=(X,Y) with X=Y is a k-deleted graph if and only if kS≤r 1+2r 2+...+k(r k+...+r Δ)-ε(S) for all SX. Using this result we give a sufficient neighborhood condition for a bipartite to be a k-deleted graph. 展开更多
关键词 bipartite graph k-FACTOR k-deleted graph
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