Young-Eun Choi

activity

20042010

most citedLines of minima and Teichmuller geodesics

3 citations · 3 across the 5 of their papers we have counts for

collaborators

5 papers

math.GT2010

Grafting rays fellow travel Teichmuller geodesics

Young-Eun Choi, David Dumas, Kasra Rafi

Given a measured geodesic lamination on a hyperbolic surface, grafting the surface along multiples of the lamination defines a path in Teichmuller space, called the grafting ray. W…

math.GT2007

Lines of minima are uniformly quasi-geodesic

Young-Eun Choi, Kasra Rafi, Caroline Series

We continue the comparison between lines of minima and Teichmueller geodesics begun in [CRS1]. We show that in the Teichmueller space of a surface S, lines of minima are quasi-geod…

math.GT2006★ 3 cited

Lines of minima and Teichmuller geodesics

Young-Eun Choi, Kasra Rafi, Caroline Series

For two measured laminations $ν^{+}$ and $ν^{-}$ that fill up a hyperbolizable surface $S$ and for $t \in (- \infty, \infty)$ , let $L_{t}$ be the unique hyperbolic surface that minimizes…

math.GT2005

Comparison Between Teichmuller and Lipschitz Metrics

Young-Eun Choi, Kasra Rafi

We study the Lipschitz metric on Teichmuller space (defined by Thurston) and compare it with the Teichmuller metric. We show that in the thin part of Teichmuller space the Lipschit…

math.GT2004

Lengths are coordinates for convex structures

Young-Eun Choi, Caroline Series

Suppose that N is a geometrically finite orientable hyperbolic 3-manifold. Let P(N,C) be the space of all geometrically finite hyperbolic structures on N whose convex core is bent…