LIPSCHITZ EQUIVALENCE OF SELF-CONFORMAL SETS
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Publication:4657667
DOI10.1112/S0024610704005630zbMath1160.28305OpenAlexW2160860682MaRDI QIDQ4657667
Publication date: 14 March 2005
Published in: Journal of the London Mathematical Society (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1112/s0024610704005630
Related Items (28)
Lipschitz equivalence of Cantor sets and algebraic properties of contraction ratios ⋮ MULTIFRACTAL ANALYSIS OF SOME WEIGHTED QUASI-SELF-SIMILAR FUNCTIONS ⋮ Self-similar sets with initial cubic patterns ⋮ Lipschitz constant for bi-Lipschitz automorphism on Moran-like sets ⋮ LIPSCHITZ EQUIVALENCE OF CANTOR SETS AND IRREDUCIBILITY OF POLYNOMIALS ⋮ Structural instability of cookie-cutter sets ⋮ Sliding of self-similar sets ⋮ Algorithms to test open set condition for self-similar set related to P.V. numbers ⋮ Quasi-Lipschitz equivalence of quasi Ahlfors-David regular sets ⋮ Bilipschitz embedding of self-similar sets ⋮ Classification of Moran fractals ⋮ Gap property of bi-Lipschitz constants of bi-Lipschitz automorphisms on self-similar sets ⋮ ASSOUAD-MINIMALITY OF MORAN SETS UNDER QUASI-LIPSCHITZ MAPPINGS ⋮ Iterated function system quasiarcs ⋮ Lipschitz equivalence of a class of general Sierpinski carpets ⋮ Lipschitz equivalence of fractals generated by nested cubes ⋮ Bilipschitz embedding of homogeneous fractals ⋮ Lipschitz equivalence of generalized \(\{1,3,5\}-\{1,4,5\}\) self-similar sets ⋮ Quasi-Lipschitz equivalence of fractals ⋮ LIPSCHITZ EQUIVALENCE OF MCMULLEN SETS ⋮ Lipschitz equivalence of self-similar sets with triangular pattern ⋮ Lipschitz equivalence of dust-like self-similar sets ⋮ Geometric rigidity of \(\times m\) invariant measures ⋮ LIPSCHITZ EQUIVALENCE OF GENERAL SIERPINSKI CARPETS ⋮ Higher dimensional Frobenius problem and Lipschitz equivalence of Cantor sets ⋮ Sharp Lipschitz constant of bi-Lipschitz automorphism on Cantor set ⋮ Algebraic criteria for Lipschitz equivalence of dust‐like self‐similar sets ⋮ Lipschitz equivalence of self-similar sets
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