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机构地区:[1]西安建筑科技大学理学院,陕西西安710055
出 处:《纺织高校基础科学学报》2007年第3期237-240,共4页Basic Sciences Journal of Textile Universities
基 金:Supported by BSF in XAUAT(AJ12046)
摘 要:设X是图G的顶点集的一个子集,如果从G中删去X的闭邻域中所有点,则称X为G的一个点颠覆策略.记幸存子图为G/X,G的邻域完整度定义为VNI(G)=min(|X|+r(G/X)},其中τ(G/X)表示G/X的最大连通分支所含顶点数.此参数是Cozzens和Wu为度量间谍网的脆弱性而引入的.Gambrell证明了此参数的计算问题是NP-完备的.讨论了路与任意图的复合图的邻域完整度的计算.A vertex subversion strategy of a graph G is a set of vertices Xlohtain in V (G) whose closed neighborhood is deleted from G. The survival subgraph is denoted by G/X. The vertex-neigh- bor-integrity of G is defined to be VNI(G)= min Xlohtain in V(G){|X| +τ(G/X)} ,where r(G/X) is the order of a largest component in G/X. This graph parameter was introduced by Cozzens and Wu to measure the vulnerability of spy networks. It was proved by Gambrell that the decision problem of computing the vertex-neighbor-integrity of a graph is NP-complete. In this paper, the vertex-neighbor-integrity of the composition graphs of a path and any graph is evaluated.
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