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Description
  • We prove: Any n-point set in R^3 has a subset of substantially more than n^{1/2} points 3-Lipschitz in some coordinate. A set S is C-Lipschitz in the z-coordinate if |z(a)-z(b)| < C max(|x(a)-x(b)|,|y(a)-y(b)|) for every a,b in S.
  • We prove: Any n-point set in R^3 has a subset of substantially more than n^{1/2} points 3-Lipschitz in some coordinate. A set S is C-Lipschitz in the z-coordinate if |z(a)-z(b)| < C max(|x(a)-x(b)|,|y(a)-y(b)|) for every a,b in S. (en)
Title
  • A lower bound on the size of Lipschitz subsets in dimension 3
  • A lower bound on the size of Lipschitz subsets in dimension 3 (en)
skos:prefLabel
  • A lower bound on the size of Lipschitz subsets in dimension 3
  • A lower bound on the size of Lipschitz subsets in dimension 3 (en)
skos:notation
  • RIV/00216208:11320/03:00002629!RIV/2004/MSM/113204/N
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  • RIV/00216208:11320/03:00002629
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  • lower;bound;Lipschitz;subsets;dimension;3 (en)
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  • 12
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  • Matoušek, Jiří
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  • 0963-5483
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