Regularity at infinity of compact negatively curved manifolds

DOI10.1017/S0143385700007999zbMath0820.53039MaRDI QIDQ4314698

Ursula Hamenstädt

Publication date: 5 September 1995

Published in: Ergodic Theory and Dynamical Systems (Search for Journal in Brave)

zbMATH Keywords

geodesic flowstable foliationregularity at infinity

Mathematics Subject Classification ID

Dynamics induced by group actions other than (mathbb{Z}) and (mathbb{R}), and (mathbb{C}) (37C85) Foliations (differential geometric aspects) (53C12) Foliations in differential topology; geometric theory (57R30) Geodesic flows in symplectic geometry and contact geometry (53D25) Dynamical systems of geometric origin and hyperbolicity (geodesic and horocycle flows, etc.) (37D40)

Cites Work

• Unnamed Item
• Le spectre marqué des longueurs des surfaces à courbure négative. (The spectrum marked by lengths of surfaces with negative curvature)
• Rigidity for surfaces of non-positive curvature
• Canonical perturbation theory of Anosov systems and regularity results for the Livsic cohomology equation
• The metric entropy of diffeomorphisms. I: Characterization of measures satisfying Pesin's entropy formula
• Differentiability, rigidity and Godbillon-Vey classes for Anosov flows
• 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)
• Flots d'Anosov a Distributions Stable et Instable Differentiables

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