SU\G(𝔸)/K·U

Central limit theorem for the geodesic flow associated with a Kleinian group, case δ>d/2

Nathanaël Enriquez, J. Franchi, Y Le Jan

Type: Article

Publication Date: 2001-03-01

Citations: 11

DOI: https://doi.org/10.1016/s0021-7824(00)01182-x

Locations

  • Journal de Mathématiques Pures et Appliquées - View

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Works Cited by This (15)

Action Title Year Authors
+ The Ergodic Theory of Discrete Groups 1989 Peter Nicholls
+ The Patterson Measure for Geometrically Finite Groups with Parabolic Elements, New and Old 1995 Bernd O. Stratmann
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+ Enroulements des géodésiques sous la mesure de Patterson-Sullivan 1998 Nathanaël Enriquez
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+ The central limit theorem for geodesic flows onn-dimensional manifolds of negative curvature 1973 Marina Ratner
+ PDF Chat Statistic of the winding of geodesics on a Riemann surface with finite area and constant negative curvature 1997 Nathanaël Enriquez
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+ Asymptotic Singular Homology of a Complete Hyperbolic 3-Manifold of Finite Volume 1999 J. Franchi
+ PDF Chat The density at infinity of a discrete group of hyperbolic motions 1979 Dennis Sullivan
+ PDF Chat Entropy, Hausdorff measures old and new, and limit sets of geometrically finite Kleinian groups 1984 Dennis Sullivan
+ PDF Chat The laplacian for domains in hyperbolic space and limit sets of Kleinian groups 1985 Ralph S. Phillips
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+ PDF Chat Central Limit Theorem in Negative Curvature 1995 François Ledrappier