arXiv Analytics

Sign in

arXiv:1803.00093 [math.DS]AbstractReferencesReviewsResources

Divergent on average directions of Teichmuller geodesic flow

Paul Apisa, Howard Masur

Published 2018-02-28Version 1

The set of directions from a quadratic differential that diverge on average under Teichmuller geodesic flow has Hausdorff dimension exactly equal to one-half.

Related articles: Most relevant | Search more
arXiv:1112.5872 [math.DS] (Published 2011-12-26, updated 2013-09-30)
Sum of Lyapunov exponents of the Hodge bundle with respect to the Teichmuller geodesic flow
arXiv:math/0506158 [math.DS] (Published 2005-06-09, updated 2006-10-08)
Quantitative recurrence and large deviations for Teichmuller geodesic flow
arXiv:1704.06303 [math.DS] (Published 2017-04-20)
A Condition for Unique Ergodicity of Quadratic Differentials