arXiv:math/0703020 [math.DS]AbstractReferencesReviewsResources
Existence and Uniqueness of the Measure of Maximal Entropy for the Teichmueller Flow on the Moduli Space of Abelian Differentials
Alexander I. Bufetov, Boris M. Gurevich
Published 2007-03-01, updated 2010-05-13Version 3
We show that the smooth measure is the unique measure of maximal entropy for the Teichmueller flow on the moduli space of abelian differentials.
Comments: 45 pages, revised version, results and proofs unchanged, exposition streamlined, introduction expanded.
Journal: Russian Mathematical Surveys. 2010. 65(6). pp. 181-182
Subjects: 37A25
Tags: journal article
Related articles: Most relevant | Search more
Moduli Spaces of Abelian Differentials: The Principal Boundary, Counting Problems and the Siegel--Veech Constants
arXiv:2505.10458 [math.DS] (Published 2025-05-15)
Smooth surface systems may contain smooth curves which have no measure of maximal entropy
arXiv:2204.04684 [math.DS] (Published 2022-04-10)
Rates of mixing for the measure of maximal entropy of dispersing billiard maps