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The second largest number of maximal independent sets in graphs with at most two cycles

机译:最多具有两个周期的图中最大独立集的第二大数量

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A maximal independent set is an independent set that is not a propersubset of any other independent set. Jou and Chang determined thelargest number of maximal independent sets among all graphs and con-nected graphs of order n, which contain at most one cycle. Later B. E.Sagan and V. R. Vatter found the largest number of maximal indepen-dent sets among all graphs of order n, which contain at most r cycles.In 2012, Jou settled the second largest number of maximal independentsets in graphs with at most one cycle. In this paper, we study the secondlargest number of maximal independent sets among all graphs of ordern 5 with at most two cycles. We also characterize those extremalgraphs achieving these values.
机译:最大独立集是一个独立集,不是任何其他独立集的适当子集。 Jou和Chang确定了n个阶的所有图和连接图中最多包含一个周期的最大独立集的数量。后来B.E.Sagan和V.R.Vatter发现了n阶所有图中最多的最大独立集,其中最多包含r个周期.2012年,Jou确定了最多一个周期的图中最大的独立集的第二大数量。在本文中,我们研究了阶数为5的所有图中最多有两个周期的第二大最大独立集。我们还将刻画达到这些值的极值特征。

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