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- W2059472015 abstract "A subset X in k-dimensional Euclidean space Rk is called an s-distance set if there are exactly s distances between two distinct points in X. S.J. Einhorn–I.J. Schoenberg conjectured that there are only five maximal (i.e. cannot be contained in others) three-distance sets in R2 having five or more points. In this paper, we show that there are in fact twenty four maximal three-distance sets in R2 having five or more points and determine the largest possible cardinality of three-distance sets in R2." @default.
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- W2059472015 date "2004-10-01" @default.
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- W2059472015 title "Classification of three-distance sets in two dimensional Euclidean space" @default.
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- W2059472015 doi "https://doi.org/10.1016/j.ejc.2003.12.009" @default.
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