most citedRandom ideal triangulations and the Weil-Petersson distance between finite degree covers of punctured Riemann surfaces

8 citations · 14 across the 3 of their papers we have counts for

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math.GT2008★ 6 cited

The mapping class group cannot be realized by homeomorphisms

Vladimir Markovic, Dragomir Saric

Let be a closed surface. By $\Homeo(M)$ we denote the group of orientation preserving homeomorphisms of and let $\MC(M)$ denote the Mapping class group. In this paper we co…

math.GT2008★ 8 cited

Random ideal triangulations and the Weil-Petersson distance between finite degree covers of punctured Riemann surfaces

Jeremy Kahn, Vladimir Markovic

We prove that any two finite-area non-compact hyperbolic Riemann surfaces S and T have finite covers that are arbitrarily close in the normalized Weil-Petersson metric, where we no…