Covers in uniform intersecting families and a counterexample to a conjecture of Lovász
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Publication:1913995
DOI10.1006/jcta.1996.0035zbMath0846.05094OpenAlexW1993221350WikidataQ123343750 ScholiaQ123343750MaRDI QIDQ1913995
Katsuhiro Ota, Norihide Tokushige, Peter Frankl
Publication date: 9 July 1996
Published in: Journal of Combinatorial Theory. Series A (Search for Journal in Brave)
Full work available at URL: https://semanticscholar.org/paper/7dab0f20d161fb4f424cd5aee2bb9db03d395486
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A new construction of non-extendable intersecting families of sets ⋮ Uniform intersecting families with covering number four ⋮ Pseudo sunflowers ⋮ The intersection spectrum of 3‐chromatic intersecting hypergraphs ⋮ Triangles in intersecting families ⋮ Independence numbers of Johnson-type graphs ⋮ Extremal problems in hypergraph colourings ⋮ Uniform intersecting families with large covering number ⋮ Covers in 4-uniform intersecting families with covering number three ⋮ An upper bound for the size of a \(k\)-uniform intersecting family with covering number \(k\) ⋮ Diversity ⋮ A note on a series of families constructed over the cyclic graph ⋮ The Cayley isomorphism property for Cayley maps ⋮ Coloring cross-intersecting families ⋮ Invitation to intersection problems for finite sets ⋮ The structure of large non-trivial \(t\)-intersecting families of finite sets ⋮ A near-exponential improvement of a bound of Erdős and Lovász on maximal intersecting families
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