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Removal lemma for infinitely-many forbidden hypergraphs and property testing”, preprint, available at arXiv.org: math.CO/0612669 (0)

by Y Ishigami
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On the testability and repair of hereditary hypergraph properties

by Tim Austin, et al. , 2009
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Abstract - Cited by 21 (1 self) - Add to MetaCart
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A simple regularization of hypergraphs

by Yoshiyasu Ishigami
"... Abstract. We give a simple and natural construction of hypergraph regularization. It yields a short proof of a hypergraph regularity lemma. Consequently, as an example of its applications, we have a short self-contained proof of Szemerédi’s classic theorem on arithmetic progressions (1975) as well a ..."
Abstract - Cited by 4 (4 self) - Add to MetaCart
Abstract. We give a simple and natural construction of hypergraph regularization. It yields a short proof of a hypergraph regularity lemma. Consequently, as an example of its applications, we have a short self-contained proof of Szemerédi’s classic theorem on arithmetic progressions (1975) as well as its multidimensional extension by Furstenberg-Katznelson (1978). 1.

unknown title

by Yoshiyasu Ishigami , 2007
"... Abstract. We show that the the Ramsey number of every bounded-degree uniform hypergraph is linear with respect to the number of vertices. This is a hypergraph extension of the famous theorem for ordinary graphs which Chvátal et al. [8] showed in 1983. Our result may demonstrate the potential of a ne ..."
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Abstract. We show that the the Ramsey number of every bounded-degree uniform hypergraph is linear with respect to the number of vertices. This is a hypergraph extension of the famous theorem for ordinary graphs which Chvátal et al. [8] showed in 1983. Our result may demonstrate the potential of a new hypergraph regularity lemma by [18]. 1.
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