activity
20132025
most citedTowers of regular self-covers and linear endomorphisms of tori

4 citations · 11 across the 6 of their papers we have counts for

collaborators

7 papers

math.DS2025

Singularity of Furstenberg measure for infinite covolume discrete subroups in higher rank

Homin Lee, Wouter Van LimBeek, Giulio Tiozzo

We consider symmetric random walks on discrete, Zariski-dense subgroups of a semisimple Lie group with Property (T). We prove that if has infinite covolume, then the as…

math.MG2017★ 3 cited

Rigidity of warped cones and coarse geometry of expanders

David Fisher, Thang Nguyen, Wouter van Limbeek

We study the geometry of warped cones over free, minimal isometric group actions and related constructions of expander graphs. We prove a rigidity theorem for the coarse geometry o…

math.GR2017

Structure of normally and finitely non-co-Hopfian groups

Wouter van Limbeek

A group G is (finitely) co-Hopfian if it does not contain any proper (finite-index) subgroups isomorphic to itself. We study finitely generated groups G that admit a descending cha…

math.DG2016★ 1 cited

The fundamental theorem of affine geometry on tori

Jacob Shulkin, Wouter Van Limbeek

The classical Fundamental Theorem of Affine Geometry states that for , any bijection of -dimensional Euclidean space that maps lines to lines (as sets) is given by an a…

math.GT2016★ 4 cited

Towers of regular self-covers and linear endomorphisms of tori

Wouter Van Limbeek

Let be a closed manifold that admits a self-cover of degree >1. We say p is strongly regular if all its iterates are regular covers. In this case, we establish an a…

math.DG2015★ 3 cited

Rigidity of convex divisible domains in flag manifolds

Wouter van Limbeek, Andrew Zimmer

In contrast to the many examples of convex divisible domains in real projective space, we prove that up to projective isomorphism there is only one convex divisible domain in the G…

math.DG2013

Riemannian manifolds with local symmetry

Wouter van Limbeek

We give a classification of many closed Riemannian manifolds M whose universal cover possesses a nontrivial amount of symmetry. More precisely, we consider closed Riemannian manifo…