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A characterization of the Odd graphs and the doubled Odd graphs with a few of their intersection numbers

机译:奇数图和双奇数图及其少数交点的特征

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摘要

We show several inequalities for intersection numbers of distance-regular graphs. As an application of them we characterize the Odd graphs and the doubled Odd graphs with a few of their intersection numbers. In particular, we prove that the diameter d of a bipartite distance-regular graph of valency k and girth 2r+2≥6 is bounded by d≤[k+2/2]r if it is not the doubled Odd graph.
机译:我们显示了距离正则图的交点数的一些不等式。作为它们的一种应用,我们用几个相交数来表征奇数图和双倍奇数图。尤其是,我们证明了如果价位和周长为2r +2≥6的二分距离正则图的直径d不是二次Odd图的话,则以d≤[k + 2/2] r为界。

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