activity
20142025
most citedWild translation surfaces and infinite genus

9 citations · 14 across the 10 of their papers we have counts for

collaborators

13 papers

math.GT2025

Veech groups of covers of the Chamanara surface

Mauro Artigiani, Anja Randecker, Chandrika Sadanand +2

We study finite abelian covers of the Chamanara surface, an example of a finite-area infinite translation surface with interesting dynamics and a large Veech group. Specifically, t…

math.GT2024

Lengths of saddle connections on random translation surfaces of large genus

Howard Masur, Kasra Rafi, Anja Randecker

We determine the distribution of the number of saddle connections on a random translation surface of large genus. More specifically, for genus tending to infinity, the number o…

math.GT2023★ 1 cited

Realizing groups as symmetries of infinite translation surfaces

Mauro Artigiani, Anja Randecker, Chandrika Sadanand +2

We provide a complete classification of groups that can be realized as isometry groups of a translation surface with non-finitely generated fundamental group and no planar ends…

math.GT2022

The Veech group of the golden ladder

Anja Randecker

These are the notes of a talk that I gave at the Weihnachtsworkshop 2017 in Saarbrücken. It answered a question by Hooper and Treviño on the Veech group of the golden ladder, a tra…

math.GT2021

Conjugacy classes of big mapping class groups

Jesús Hernández Hernández, Michael Hrušák, Israel Morales +3

We describe the topological behavior of the conjugacy action of the mapping class group of an orientable infinite-type surface on itself. Our main results are: (1) All conjugac…

math.GT2020

Large-scale geometry of the saddle connection graph

Valentina Disarlo, Huiping Pan, Anja Randecker +1

We prove that the saddle connection graph associated to any half-translation surface is 4-hyperbolic and uniformly quasi-isometric to the regular countably infinite-valent tree. Co…