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20162024
most citedCounting curves, and the stable length of currents

5 citations · 6 across the 5 of their papers we have counts for

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14 papers · 1 filter

math.GT2024★ 1 cited

On the distribution of the components of multicurves of given type

Viveka Erlandsson, Juan Souto

We study the distribution of the individual components of a random multicurve under the action of the mapping class group.

math.GT2023

Counting geodesics of given commutator length

Viveka Erlandsson, Juan Souto

Let be a closed hyperbolic surface. We study, for fixed , the asymptotics of the number of those periodic geodesics in having at most length and which can be written…

math.GT2021

Mapping class group orbit closures for non-orientable surfaces

Viveka Erlandsson, Matthieu Gendulphe, Irene Pasquinelli +1

Let be a connected non-orientable surface with negative Euler characteristic and of finite type. We describe the possible closures in and $\mathcal P\mat…

math.GT2021

Distribution in the unit tangent bundle of the geodesics of given type

Viveka Erlandsson, Juan Souto

Recall that two geodesics in a negatively curved surface are of the same type if their free homotopy classes differ by a homeomorphism of the surface. In this note we study the…

math.GT2021

Hyperbolic cone metrics and billiards

Viveka Erlandsson, Christopher J. Leininger, Chandrika Sadanand

A negatively curved hyperbolic cone metric is called rigid if it is determined (up to isotopy) by the support of its Liouville current, and flexible otherwise. We provide a complet…

math.GT2020

Counting curves on orbifolds

Viveka Erlandsson, Juan Souto

We show that Mirzakhani's curve counting theorem also holds if we replace surfaces by orbifolds.