Stability of extremal hypergraphs with applications to an edge-coloring problem
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Publication:1689923
DOI10.1016/j.endm.2017.06.047zbMath1378.05152OpenAlexW2743152408MaRDI QIDQ1689923
Knut Odermann, Carlos Hoppen, Hanno Lefmann, Lucas de Oliveira Contiero
Publication date: 18 January 2018
Full work available at URL: https://doi.org/10.1016/j.endm.2017.06.047
Related Items (2)
Uniform hypergraphs with many edge‐colorings avoiding a fixed rainbow expanded complete graph ⋮ Stability Results for Two Classes of Hypergraphs
Cites Work
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- A rainbow Erdős-Rothschild problem
- A proof of the stability of extremal graphs, Simonovits' stability from Szemerédi's regularity
- A new generalization of Mantel's theorem to \(k\)-graphs
- Weak hypergraph regularity and linear hypergraphs
- Edge-colorings avoiding a fixed matching with a prescribed color pattern
- Exact computation of the hypergraph Turán function for expanded complete 2-graphs
- A remark on the number of edge colorings of graphs
- A hypergraph extension of Turán's theorem
- A survey of Turán problems for expansions
- On Colourings of Hypergraphs Without Monochromatic Fano Planes
- THE NUMBER OF EDGE COLORINGS WITH NO MONOCHROMATIC CLIQUES
- Exact Results on the Number of Restricted Edge Colorings for Some Families of Linear Hypergraphs
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