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- W2018170773 abstract "The framework of this article is that of the hyperbolic groups and spaces of M. Gromov. It is motivated by the following question: how to differentiate two hyperbolic groups up to quasi-isometry ? We illustrate this problem by detailing one of Gromov’s examples taken from Asymptotic invariants for infinite groups. We describe an infinite family of hyperbolic groups, two by two non quasi-isometric, for which the boundary is Menger’s curve. The method consists of the study of their quasi-conformal structure on the boundary, using a numeric invariant: P. Pansu’s conformal dimension." @default.
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- W2018170773 title "Au bord de certains polyèdres hyperboliques" @default.
- W2018170773 doi "https://doi.org/10.5802/aif.1450" @default.
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