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math.DS2014
Minimal rays on surfaces of genus greater than one -- Part II
Jan Philipp Schröder
We consider any Finsler metric on a closed, orientable surface of genus greater than one. H. M. Morse proved that we can associate an asymptotic direction to minimal rays in the un…
math.DS2014★ 3 cited
Ergodic components and topological entropy in geodesic flows of surfaces
Jan Philipp Schröder
We consider the geodesic flow of reversible Finsler metrics on the 2-sphere and the 2-torus, whose geodesic flow has vanishing topological entropy. Following a construction of A. K…
math.DS2014★ 3 cited
Minimal rays on surfaces of genus greater than one
Jan Philipp Schröder
For Finsler metrics (no reversibility assumed) on closed orientable surfaces of genus greater than one, we study the dynamics of minimal rays and minimal geodesics in the universal…