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Characterization of Cubic Graphs G with irt(G) = Irt(G) = 2

机译:用IRT(G)= IRT(g)= 2的立方图G的表征

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A subset S of vertices in a graph G is called a total irredundant set if, for each vertex v in G, v or one of its neighbors has no neighbor in S ?{v}. The total irredundance number, ir(G), is the minimum cardinality of a maximal total irredundant set of G, while the upper total irredundance number, IR(G), is the maximum cardinality of a such set. In this paper we characterize all cubic graphs G with ir_(t)(G) = IR_(t)(G) = 2.
机译:如果对于其邻居的每个顶点V,V或者一个邻居在S?{v}中没有邻居,则图G中的顶点的子集被称为总Irreduld集合。总无氧数量IR(g)是最大总赤级套G的最小基数,而上总无氧数量IR(g)是这样的集合的最大基数。在本文中,我们用Ir_(g)= Ir_(g)= 2表示所有三次图G的特征。

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