activity
20082023
most citedVeech groups of Loch Ness monsters

12 citations · 32 across the 12 of their papers we have counts for

collaborators

15 papers

math.GT2023

Stellar foliation structures on surfaces

W. Patrick Hooper, Ferrán Valdez, Barak Weiss

We introduce the notion of a zebra structure on a surface, which is a more general geometric structure than a translation structure or a dilation structure that still gives a direc…

math.DS2022

Arithmeticity of the Kontsevich--Zorich monodromies of certain families of square-tiled surfaces

Etienne Bonnafoux, Manuel Kany, Pascal Kattler +5

The variations of Hodge structures of weight one associated to square-tiled surfaces naturally generate interesting subgroups of integral symplectic matrices called Kontsevich--Zor…

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★ 7 cited

Loxodromic elements in big mapping class groups via the Hooper-Thurston-Veech construction

Israel Morales, Ferran Valdez

Let be an infinite-type surface and . We show that the Thurston-Veech construction for pseudo-Anosov elements, adapted for infinite-type surfaces, produces infinitely m…

math.GT2017

Isomorphisms between curve graphs of infinite-type surfaces are geometric

Jesús Hernández Hernández, Israel Morales, Ferrán Valdez

Let be a simplicial isomorphism between the curve graphs of two infinite-type surfaces. In this paper we show that in this situation and $S…

math.GT2017

The Alexander method for infinite-type surfaces

Jesus Hernandez Hernandez, Israel Morales, Ferran Valdez

We prove that for any infinite-type orientable surface S there exists a collection of essential curves Γ in S such that any homeomorphism that preserves the isotopy classes of the…