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math.MGSep 29, 2008
52
citations (OpenAlex)
authors
  • Pertti Mattila
  • Pirjo Saaranen
arXiv abstractPDF
paper

Ahlfors-David regular sets and bilipschitz maps

arXiv:0809.4877

Abstract

Given two Ahlfors-David regular sets in metric spaces, we study the question whether one of them has a subset bilipschitz equivalent with the other.

Cited by in corpus (14)

  • Lipschitz equivalence of self-similar sets and hyperbolic boundaries
  • Packing dimension and Ahlfors regularity of porous sets in metric spaces
  • Lipschitz Equivalence Class, Ideal Class and the Gauss Class Number Problem
  • Uniform disconnectedness and Quasi-Assouad Dimension
  • Rigidity Theorem of Graph-directed Fractals
  • Bilipschitz embedding of homogeneous fractals
  • Higher dimensional Frobenius problem and Lipschitz equivalence of Cantor sets
  • Dvoretzky-type theorem for Ahlfors regular spaces
  • Lipschitz equivalence of self-similar sets with touching structures
  • A mixed multifractal analysis for quasi Ahlfors vector-valued measures
  • Self-similar sets, simple augmented trees, and their Lipschitz equivalence
  • Lipschitz equivalence of a class of self-similar sets
  • The density of the (α,β)-superprocess and singular solutions to a fractional non-linear PDE
  • Mixed multifractal densities for quasi-Ahlfors vector-valued measures
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