Geodesic flow on Finsler manifolds of hyperbolic type
| Auteur | HOUENOU, DJIDEME FRANCK | |
| Auteur | OGOUYANDJOU, KOLADE SIMPLICE EPHREM CARLOS | |
| Auteur | TODJIHOUNDE, LEONARD | |
| Date d'ajout | 2026-06-02T16:06:57Z | |
| Date de disponibilite | 2026-06-02T16:06:57Z | |
| Date de publication | 2020 | |
| Resume | Let (X,F) be a compact Finsler (no reversibility is assumed) manifold and X ̃ be its Finsler universal covering. In this work we study the geodesic flow restricted to the set of all geodesics that are minimal on X ̃. In particular we give a comparison result between the topological entropy and the volume entropy of (X, F ). | |
| Autre identifiant | BECDB-8404 | |
| URI | https://dspace.uac.bj/handle/123456789/7548 | |
| Langue | fr | |
| Fait partie de | Differential Geometry - Dynamical Systems | |
| Sujet | Finsler manifold | |
| Sujet | geodesic flow | |
| Sujet | topological entropy | |
| Sujet | volume growth | |
| Titre | Geodesic flow on Finsler manifolds of hyperbolic type | |
| Type | Article |
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