On Moebius and conformal maps between boundaries of \(\mathrm{CAT}(-1)\) spaces
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Publication:746912
DOI10.5802/aif.2961zbMath1328.53051arXiv1203.6212OpenAlexW2963081998MaRDI QIDQ746912
Publication date: 21 October 2015
Published in: Annales de l'Institut Fourier (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1203.6212
Related Items (7)
Circumcenter extension maps for non-positively curved spaces ⋮ Quasi-metric antipodal spaces and maximal Gromov hyperbolic spaces ⋮ Trees and ultrametric Möbius structures ⋮ Local and infinitesimal rigidity of simply connected negatively curved manifolds ⋮ CAT(0) cube complexes are determined by their boundary cross ratio ⋮ Geometric group theory and hyperbolic geometry: recent contributions from Indian mathematicians ⋮ Cross‐ratios on CAT(0) cube complexes and marked length‐spectrum rigidity
Cites Work
- Le spectre marqué des longueurs des surfaces à courbure négative. (The spectrum marked by lengths of surfaces with negative curvature)
- On the cross-ratio at the boundary of \(CAT(-1)\)-spaces
- Conformal structure on the boundary and geodesic flow of a \(\text{CAT}(-1)\)-space
- Sur la géométrie symplectique de l'espace des géodésiques d'une variété à courbure négative. (On the symplectic geometry of the space of geodesics of a manifold with negative curvature)
- Time-preserving conjugacies of geodesic flows
- Knot-types and bifurcation sequences of homoclinic and transient orbits of a single-degree-of-freedom driven oscillator
- Periodic Orbits for Hyperbolic Flows
- Unnamed Item
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