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Author: David J. Covert View as:     Display per page

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9781470460310 Academic Inspection Copy
  • The Finite Field Distance Problem

  • Erdos asked how many distinct distances must there be in a set of $n$ points in the plane. Falconer asked a continuous analogue, essentially asking what is the minimal Hausdorff dimension required of a compact set in order to guarantee that the set of distinct distances has positive Lebesgue measure in $R$. The finite field distance problem poses ......
  • ISBN-13: 9781470460310 (Paperback)
  • Publisher: AMERICAN MATHEMATICAL SOCIETY
    Imprint: AMERICAN MATHEMATICAL SOCIETY
  • Price:
    AUD $150.00
  • Stock: 4 in stock
  • Local release date: 28/11/2021
  • Availability: Order will be despatched as soon as possible.
  • Categories: Algebra [PBF]
Page 1 of 1 (1 items)