Bilipschitz equivalence of trees and hyperbolic fillings

DOI10.1090/ecgd/322zbMath1402.30023arXiv1702.08762OpenAlexW2964267496MaRDI QIDQ4558899

Jeff Lindquist

Publication date: 30 November 2018

Published in: Conformal Geometry and Dynamics of the American Mathematical Society (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1702.08762

Mathematics Subject Classification ID

Quasiconformal mappings in (mathbb{R}^n), other generalizations (30C65) Discrete geometry (52C99) Infinite graphs (05C63)

Cites Work

• Unnamed Item
• Weak capacity and modulus comparability in Ahlfors regular metric spaces
• Elements of asymptotic geometry
• Uniformly continuous maps between ends of \(\mathbb{R}\)-trees
• Homogeneous trees are bilipschitz equivalent
• Amenability, bi-Lipschitz equivalence, and the von Neumann conjecture
• Cheeger isoperimetric constant of Gromov hyperbolic manifolds and graphs
• Cohomologie ℓp espaces de Besov

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