Extends Paulin's result to relatively hyperbolic groups.
arXiv research
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This paper explores when homeomorphisms between Morse boundaries of spaces induce quasi-isometries.
In \cite{BK02}, M. Bonk and B. Kleiner proved a rigidity theorem for expanding quasi-Möbius group actions on Ahlfors -regular metric spaces with topological dimension . This led naturally to a rigidity result for quasi-convex geometric actions on CAT-spaces that can be seen as a metric analog to the "entrop…
Study on metric spaces with Möbius self-homeomorphisms and their properties.
CAT(0) spaces' Morse boundaries uniquely identify them.
New result classifies hierarchically hyperbolic groups based on their Morse boundaries.
Uniformly perfect Morse boundaries characterize geometric properties of groups.