SU\G(𝔸)/K·U

Horocycle flow on a surface of negative curvature is separating

Anna Gura

Type: Article

Publication Date: 1984-08-01

Citations: 12

DOI: https://doi.org/10.1007/bf01137415

Locations

  • Mathematical Notes - View

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Works That Cite This (12)

Action Title Year Authors
+ PDF Chat Expansive flows on uniform spaces 2021 Se-Hyun Ku
+ PDF Chat A solution to Flinn’s conjecture on weakly expansive flows 2020 Huynh Minh Hien
+ PDF Chat Kinematic expansive flows 2014 Alfonso Artigue
+ Minimal expansive systems and spiral points 2015 Alfonso Artigue
+ Expansiveness for the geodesic and horocycle flows on compact Riemann surfaces of constant negative curvature 2019 Huynh Minh Hien
+ PDF Chat Centralizers of hyperbolic and kinematic-expansive flows 2021 Lennard F. Bakker
Todd Fisher
Boris Hasselblatt
+ PDF Chat Centralizer of fixed point free separating flows 2023 Bo Han
Xiao Wen
+ Expansiveness for the geodesic and horocycle flows on compact Riemann surfaces of constant negative curvature 2019 Huynh Minh Hien
+ Katok-Hasselblatt-kinematic expansive flows 2021 Huynh Minh Hien
+ Minimal expansive systems and spiral points 2015 Alfonso Artigue

Works Cited by This (2)

Action Title Year Authors
+ Unique ergodicity of the horocycle flow: Variable negative curvature case 1975 Brian Marcus
+ Geodesic flows with hyperbolic behaviour of the trajectories and objects connected with them 1981 Ya. B. Pesin