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A Note on the 2-Tuple Total Domination Problem in Harary Graphs

机译:关于二元图的二元总支配问题的一个注记

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Let G be a graph with minimum degree at least 2. A vertex subset S is a 2-tuple total dominating set of G if every vertex is adjacent to at least two vertices in S. The 2-tuple total domination number of G is the minimum size of a 2-tuple total dominating set. In this paper, we are concerned with the 2-tuple total domination number of a Harary graph H2m+1, 2n+1 with 2n+1 = (2m+1)ℓ. For m = 1 and m = 2, we show that the numbers are 2ℓ and 2ℓ+1, respectively.
机译:令G为最小度至少为2的图。如果每个顶点与S中的至少两个顶点相邻,则顶点子集S为G的2个元组的总支配集。G的2个元组的总支配数为G。 2元组主导集的最小大小。在本文中,我们关注Harary图H2m + 1,2n + 1的2元组总控制数,其中2n + 1 =(2m + 1)ℓ。对于m = 1和m = 2,我们证明数字分别为2ℓ和2ℓ+ 1。

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