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- W4298314635 abstract "The chromatic number $chi(mathbb{R}^n)$ of the Euclidean space $mathbb{R}^n$ is the smallest number of colors sufficient for coloring all points of the space in such a way that any two points at the distance 1 have different colors. In 1972 Larman--Rogers proved that $chi(mathbb{R}^n) leq (3 + o(1))^n$. We give a new proof of this bound." @default.
- W4298314635 created "2022-10-02" @default.
- W4298314635 creator A5083480419 @default.
- W4298314635 date "2016-10-10" @default.
- W4298314635 modified "2023-10-03" @default.
- W4298314635 title "A new proof of the Larman-Rogers upper bound for the chromatic number of the Euclidean space" @default.
- W4298314635 doi "https://doi.org/10.48550/arxiv.1610.02846" @default.
- W4298314635 hasPublicationYear "2016" @default.
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