Two-Colorings of Normed Spaces with No Long Monochromatic Unit Arithmetic Progressions
Author:
Publisher
Pleiades Publishing Ltd
Subject
General Mathematics
Link
https://link.springer.com/content/pdf/10.1134/S1064562422050143.pdf
Reference25 articles.
1. A. D. N. J. de Grey, “The chromatic number of the plane is at least 5,” Geombinatorics 28, 18–31 (2018).
2. A. Golovanov, A. Kupavskii, and A. Sagdeev, “Odd-distance and right-equidistant sets in the maximum and Manhattan metrics” (2022). arXiv preprint 2202.03743.
3. V. S. Kozhevnikov, A. M. Raigorodskii, and M. E. Zhukovskii, “Large cycles in random generalized Johnson graphs,” Discrete Math. 345 (3), 112721 (2022).
4. A. Kupavskiy, “On the chromatic number of R n with an arbitrary norm,” Discrete Math. 311 (6), 437–440 (2011).
5. R. Prosanov, “A new proof of the Larman–Rogers upper bound for the chromatic number of the Euclidean space,” Discrete Appl. Math. 276, 115–120 (2020).
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