By Dubi Kelmer and Hee Oh

Let *\mathcal{M}=\Gamma\backslash \mathbb{H}^n* be a geometrically finite hyperbolic manifold, which is either convex cocompact or of critical exponent *\delta* strictly bigger than *\max\{\tfrac{n-1}{2},n-2\}*. We present a very general theorem on the shrinking target problem for geodesic flow, using the exponential mixing for all bounded smooth functions on the unit tangent... Show more

September 14, 2019

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Exponential mixing and shrinking targets for geodesic flow on geometrically finite hyperbolic manifolds

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