\(p\)-arrangeable graphs are Folkman linear
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Publication:2025193
DOI10.1007/s10255-021-1000-5zbMath1464.05263OpenAlexW3120021676MaRDI QIDQ2025193
Publication date: 11 May 2021
Published in: Acta Mathematicae Applicatae Sinica. English Series (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s10255-021-1000-5
Cites Work
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- Large triangle-free subgraphs in graphs without \(K_ 4\)
- Three hundred million points suffice
- Erratum: ``Three hundred million points suffice
- The Ramsey property for graphs with forbidden complete subgraphs
- Lower bounds of tower type for Szemerédi's uniformity lemma
- Graphs with linearly bounded Ramsey numbers
- On Ramsey numbers and \(K_ r\)-coloring of graphs
- On a bound of Graham and Spencer for a graph-colouring constant
- Embedding into Bipartite Graphs
- Dependent random choice
- On the independence number of $(3, 3)$-Ramsey graphs and the Folkman number $F_e(3, 3; 4)$
- A Folkman Linear Family
- Explicit Construction of Small Folkman Graphs
- On the Folkman Numberf(2, 3, 4)
- Computation of the Folkman numberFe(3, 3; 5)
- The edge Folkman number $F_e(3, 3; 4)$ is greater than 19
- Use of MAX-CUT for Ramsey Arrowing of Triangles
- On edgewise 2-colored graphs with monochromatic triangles and containing no complete hexagon
- Graphs with Monochromatic Complete Subgraphs in Every Edge Coloring
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