Angular self-intersections for closed geodesics on surfaces
Copyright policy )Angular self-intersections for closed geodesics on surfaces
In this note we consider asymptotic results for self-intersections of closed geodesics on surfaces for which the angle of the intersection occurs in a given arc. We do this by extending Bonahon’s definition of intersection forms for surfaces.
- University of Warwick United Kingdom
- University of Salford United Kingdom
Orbit growth in dynamical systems, self-intersection, invariant measure, Dynamical systems of geometric origin and hyperbolicity (geodesic and horocycle flows, etc.), geodesic flow, Periodic orbits of vector fields and flows, Geodesics in global differential geometry, closed geodesic, Smooth ergodic theory, invariant measures for smooth dynamical systems
Orbit growth in dynamical systems, self-intersection, invariant measure, Dynamical systems of geometric origin and hyperbolicity (geodesic and horocycle flows, etc.), geodesic flow, Periodic orbits of vector fields and flows, Geodesics in global differential geometry, closed geodesic, Smooth ergodic theory, invariant measures for smooth dynamical systems
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