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Cheung, Yitwah - Department of Mathematics, San Francisco State University
DICHOTOMY FOR THE HAUSDORFF DIMENSION OF THE SET OF NONERGODIC DIRECTIONS
HAUSDORFF DIMENSION OF THE SET OF SINGULAR PAIRS
arXiv:math/0607179v2[math.DS]2Oct2007 TOPOLOGICAL DICHOTOMY AND STRICT
arXiv:0711.0240v1[math.DS]2Nov2007 SLOW DIVERGENCE AND UNIQUE ERGODICITY
UNIQUE ERGODICITY OF TRANSLATION FLOWS YITWAH CHEUNG AND ALEX ESKIN
HAUSDORFF DIMENSION OF THE SET OF POINTS ON DIVERGENT TRAJECTORIES OF A
arXiv:math.DS/0501295 Slowly divergent geodesics in moduli space
YITWAH CHEUNG Department of Mathematics
PIECEWISE ISOMETRIES, UNIFORM DISTRIBUTION AND 3 log 2 -2
arXiv:math.DS/0501295v119Jan2005 Slowly divergent geodesics in moduli space
A divergent Teichmuller geodesic with uniquely ergodic vertical foliation
arXiv:math.DS/0404433 Annals of Mathematics, 158 (2003), 661{678
Minimal nonergodic directions on genus 2 translation surfaces
A genus 2 characterisation of translation surfaces with
A genus 2 characterisation of translation surfaces with
HAUSDORFF DIMENSION OF THE SET OF POINTS ON DIVERGENT TRAJECTORIES OF A
arXiv:math.DS/0404433v123Apr2004 Annals of Mathematics, 158 (2003), 661678
Minimal nonergodic directions on genus 2 translation surfaces
UNIQUE ERGODICITY OF TRANSLATION FLOWS YITWAH CHEUNG AND ALEX ESKIN
WINNING GAMES FOR BOUNDED GEODESICS IN TEICHM ULLER DISCS
