Roland Gunesch

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20032015

most citedCounting closed geodesics on rank one manifolds

3 citations · 6 across the 3 of their papers we have counts for

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math.DS2015

Weakly mixing diffeomorphisms preserving a measurable Riemannian metric are dense in $A_{α} (M)$ for arbitrary Liouvillean number $α$

Roland Gunesch, Philipp Kunde

We show that on any smooth compact connected manifold of dimension $m \geq 2$ admitting a smooth non-trivial circle action $S = {S_{t}}_{t \in R}$ , $S_…

math.DS2007★ 3 cited

Counting closed geodesics on rank one manifolds

Roland Gunesch

We establish a precise asymptotic formula for the number of homotopy classes of periodic orbits for the geodesic flow on rank one manifolds of nonpositive curvature. This extends a…

Weakly mixing diffeomorphisms preserving a measurable Riemannian metric are dense in Aα​(M) for arbitrary Liouvillean number α

Counting closed geodesics on rank one manifolds

Weakly mixing diffeomorphisms preserving a measurable Riemannian metric are dense in $A_{α} (M)$ for arbitrary Liouvillean number $α$