K. D. Anderson
Published 2022-06-10Version 1
We investigate a rotated, orthogonal gravitational wedge billiard - a special case of the asymmetric wedge billiard - in which the dynamics are integrable. We derive equations and conditions under which periodic orbits may be constructed for this model, and show that any other trajectory will be dense in the configuration space.
Comments: 13 pages, 7 figures
Existence of periodic orbits for geodesible vector fields on closed 3-manifolds
Logarithmic asymptotics for the number of periodic orbits of the Teichmueller flow on Veech's space of zippered rectangles
Effective equidistribution of periodic orbits for subshifts of finite type
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