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首页> 外文期刊>Journal of Combinatorial Theory, Series A >Tight cycles and regular slices in dense hypergraphs
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Tight cycles and regular slices in dense hypergraphs

机译:密度超图中的紧密周期和常规切片

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We study properties of random subcomplexes of partitions returned by (a suitable form of) the Strong Hypergraph Regularity Lemma, which we call regular slices. We argue that these subcomplexes capture many important structural properties of the original hypergraph. Accordingly we advocate their use in extremal hypergraph theory, and explain how they can lead to considerable simplifications in existing proofs in this field. We also use them for establishing the following two new results.
机译:我们研究了强超图正则引理(一种合适的形式)返回的分区的随机子复的性质,我们称之为正则切片。我们认为,这些子复合体捕捉了原始超图的许多重要结构性质。因此,我们提倡在极值超图理论中使用它们,并解释它们如何在该领域的现有证明中导致相当大的简化。我们还使用它们来建立以下两个新结果。

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