1 citations · 1 across the 3 of their papers we have counts for
3 papers
math.DG2022
Geometric rigidity of quasi-isometries in horospherical products
Tom Ferragut
We prove that quasi-isometries of horospherical products of hyperbolic spaces are geometrically rigid in the sense that they are uniformly close to product maps, this is a generali…
math.MG2020★ 1 cited
Geodesics and Visual boundary of Horospherical Products
Tom Ferragut
We study the geometry of horospherical products by providing a description of their distances, geodesics and visual boundary. These products contains both discrete and continuous e…
math.GT2018
Elementary solution of an infinite sequence of instances of the Hurwitz problem
Tom Ferragut, Carlo Petronio
We prove that there exists no branched cover from the torus to the sphere with degree 3h and 3 branching points in the target with local degrees (3,...,3), (3,...,3), (4,2,3,...,3)…