activity
20232026
most citedMarked length spectrum rigidity from rigidity on subsets

2 citations · 3 across the 6 of their papers we have counts for

collaborators

6 papers

math.DS2026

A geometric correspondence for reparameterizations of geodesic flows

Stephen Cantrell, Dídac Martínez-Granado, Eduardo Reyes

For any non-elementary, torsion-free hyperbolic group, we provide a correspondence between the left-invariant Gromov-hyperbolic metrics on the group that are quasi-isometric to a w…

math.GT2026

Stably tangential strict hyperbolization

Mauricio Bustamante, Eduardo Reyes, Stefano Riolo

We show that the Charney--Davis strict hyperbolization procedure can preserve stable tangent bundles, answering a question of Charney and Davis. The key input is the construction o…

math.GR2024

The joint translation spectrum and Manhattan manifolds

Stephen Cantrell, Eduardo Reyes, Cagri Sert

We define and study geometric versions of the Benoist limit cone and matrix joint spectrum, which we call the translation cone and the joint translation spectrum, respectively. The…

math.GT2024

Approximate marked length spectrum rigidity in coarse geometry

Stephen Cantrell, Eduardo Reyes

We compare the marked length spectra of isometric actions of groups with non-positively curved features. Inspired by the recent works of Butt we study approximate versions of marke…

math.GR2023★ 1 cited

Rigidity phenomena and the statistical properties of group actions on cube complexes

Stephen Cantrell, Eduardo Reyes

We compare the marked length spectra of some pairs of proper and cocompact cubical actions of a non-virtually cyclic group on cube complexes. The cubulations are re…

math.GT2023★ 2 cited

Marked length spectrum rigidity from rigidity on subsets

Stephen Cantrell, Eduardo Reyes

We introduce a new method for studying length spectrum rigidity problems based on a combination of ideas from dynamical systems and geometric group theory. This allows us to compar…