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A convexity upper bound for the number of maximal bicliques of a bipartite graph

机译:二部图的最大双斜度数的凸上限

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摘要

Given a bipartite graph, we present an upper bound for its number of maximal bicliques as the product of the numbers of maximal bicliques of two appropriate subgraphs. Such an upper bound is a function of bipartite convexity, a generalization of the convex property for bipartite graphs. We survey known upper bounds present in the literature and construct families of graphs for which our bound is sharper than all the other known bounds. For particular families, only our upper bound is polynomial. We also show that determining convexity is NP-hard.
机译:给定二部图,我们将其最大双斜度数的上限表示为两个适当子图的最大双斜度数的乘积。这样的上限是二分凸性的函数,二分凸性是二分图的凸性的一般化。我们调查了文献中存在的已知上限,并构造了一些图谱,对于这些图谱,我们的界限比所有其他已知界限更清晰。对于特定的家庭,只有我们的上限是多项式。我们还表明确定凸度是NP难的。

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