<--- Back to Details
First PageDocument Content
Dynamical systems / Veech surface / Geometric topology / Conformal geometry / Torus / Polygon / SL2 / Computer representation of surfaces / Möbius transformation / Geometry / Surfaces / Riemann surfaces
Date: 2008-07-25 16:34:03
Dynamical systems
Veech surface
Geometric topology
Conformal geometry
Torus
Polygon
SL2
Computer representation of surfaces
Möbius transformation
Geometry
Surfaces
Riemann surfaces

Add to Reading List

Source URL: www.cmi.univ-mrs.fr

Download Document from Source Website

File Size: 269,94 KB

Share Document on Facebook

Similar Documents

WEAK MIXING DIRECTIONS IN NON-ARITHMETIC VEECH SURFACES ARTUR AVILA AND VINCENT DELECROIX Abstract. We show that the billiard in a regular polygon is weak mixing in almost every invariant surface, except in the trivial c

DocID: 1k6wC - View Document

Connection / Dynamical systems / Curvature / Geodesic / Ergodic theory / Veech surface / Sphere / Holonomy / Parallel transport / Geometry / Differential geometry / Surfaces

To appear in Frontiers in Number Theory, Physics, and Geometry Vol.I, P. Cartier; B. Julia; P. Moussa; P. Vanhove (Editors), Springer Verlag, [removed]arXiv:math/0609392v2 [math.DS] 14 Sep 2006

DocID: AmXG - View Document

Riemann surfaces / Hyperbolic geometry / Differential geometry / Veech surface / Differential geometry of surfaces / Limit set / Quadratic differential / Geodesic / Orbifold / Geometry / Dynamical systems / Surfaces

in collection “Problems on Mapping Class Groups and Related Topics”, edited by B.Farb, Proc. Symp. Pure Math., Amer. Math. Soc., 2006. Problems on billiards, flat surfaces and translation surfaces Pascal Hubert

DocID: 8Kr1 - View Document

Riemann surfaces / Hyperbolic geometry / Differential geometry / Veech surface / Differential geometry of surfaces / Limit set / Quadratic differential / Geodesic / Orbifold / Geometry / Dynamical systems / Surfaces

in collection “Problems on Mapping Class Groups and Related Topics”, edited by B.Farb, Proc. Symp. Pure Math., Amer. Math. Soc., 2006. Problems on billiards, flat surfaces and translation surfaces Pascal Hubert

DocID: 6wFd - View Document

Surfaces / Ergodicity / Invariant measure / Veech surface / Measure-preserving dynamical system / Oseledets theorem / Orbifold / Dynamical systems / Mathematical analysis / Ergodic theory

arXiv:1109.4584v1 [math.DS] 21 Sep 2011

DocID: 5Owq - View Document