Quasi-progressions and descending waves
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Publication:912913
DOI10.1016/0097-3165(90)90021-NzbMath0699.10069OpenAlexW1999982619WikidataQ105675777 ScholiaQ105675777MaRDI QIDQ912913
Allen R. Freedman, Thomas C. Brown
Publication date: 1990
Published in: Journal of Combinatorial Theory. Series A (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/0097-3165(90)90021-n
cubesarbitrarily long arithmetic progressioncombinatorial progressionsdescending wavesquasi progressionsSzemerédi's proof, Erdős conjecture
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On a modification of a problem of Bialostocki, Erdős, and Lefmann ⋮ Monochromatic and zero-sum sets of nondecreasing diameter ⋮ Hilbert cubes in arithmetic sets ⋮ The Ramsey property for collections of sequences not containing all arithmetic progressions ⋮ A note on monoton waves ⋮ Hilbert cubes in progression-free sets and in the set of squares ⋮ Monochromatic strictly ascending waves and permutation pattern waves ⋮ New bounds on diffsequences ⋮ Collections of sequences having the Ramsey property only for few colours ⋮ On a problem of Erdős and Graham ⋮ On four color monochromatic sets with nondecreasing diameter ⋮ Arithmetic progressions, quasi progressions, and Gallai-Ramsey colorings ⋮ Monochromatic sequences whose gaps belong to {d, 2d, …, md} ⋮ On three sets with nondecreasing diameter ⋮ On four colored sets with nondecreasing diameter and the Erdős-Ginzburg-Ziv theorem
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