On Colourings of Hypergraphs Without Monochromatic Fano Planes
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Publication:3552505
DOI10.1017/S0963548309009948zbMath1197.05053OpenAlexW2085809091WikidataQ105585013 ScholiaQ105585013MaRDI QIDQ3552505
Yury Person, Hanno Lefmann, Vojtěch Rödl, Mathias Schacht
Publication date: 22 April 2010
Published in: Combinatorics, Probability and Computing (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1017/s0963548309009948
Related Items (21)
Edge Colourings of Graphs Avoiding Monochromatic Matchings of a Given Size ⋮ Stability for the Erdős-Rothschild problem ⋮ Edge-colorings avoiding a fixed matching with a prescribed color pattern ⋮ Counting H-free orientations of graphs ⋮ Maximum number of sum-free colorings in finite abelian groups ⋮ On the maximum number of integer colourings with forbidden monochromatic sums ⋮ Uniform hypergraphs with many edge‐colorings avoiding a fixed rainbow expanded complete graph ⋮ Stability of extremal hypergraphs with applications to an edge-coloring problem ⋮ Integer colorings with forbidden rainbow sums ⋮ Hypergraphs with many Kneser colorings ⋮ A Rainbow Erdös--Rothschild Problem ⋮ The Erdős–Rothschild problem on edge-colourings with forbidden monochromatic cliques ⋮ Edge-colorings of uniform hypergraphs avoiding monochromatic matchings ⋮ Embedding Graphs into Larger Graphs: Results, Methods, and Problems ⋮ Colourings without monochromatic disjoint pairs ⋮ Exact Results on the Number of Restricted Edge Colorings for Some Families of Linear Hypergraphs ⋮ Edge-colorings of graphs avoiding fixed monochromatic subgraphs with linear Turán number ⋮ Rainbow Erdös--Rothschild Problem for the Fano Plane ⋮ A coloring problem for intersecting vector spaces ⋮ Colouring set families without monochromatic \(k\)-chains ⋮ Kneser Colorings of Uniform Hypergraphs
Cites Work
- The asymptotic number of graphs not containing a fixed subgraph and a problem for hypergraphs having no exponent
- The uniformity lemma for hypergraphs
- The number of graphs without forbidden subgraphs
- The Turán number of the Fano plane
- A remark on the number of edge colorings of graphs
- The typical structure of graphs without given excluded subgraphs
- Asymptotic enumeration and a 0-1 law for $m$-clique free graphs
- K l+1 -Free Graphs: Asymptotic Structure and a 0-1 Law
- THE NUMBER OF EDGE COLORINGS WITH NO MONOCHROMATIC CLIQUES
- Triple Systems Not Containing a Fano Configuration
- The asymptotic number of triple systems not containing a fixed one
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