activity
20152026
most citedTopological entropy and orbit growth in link complements

1 citations · 2 across the 7 of their papers we have counts for

collaborators

10 papers

math.SG2026

Robustness of topological entropy under small area deformations

Marcelo R. R. Alves, Matthias Meiwes, Beomjun Sohn

In this paper, we establish a new type of stability phenomenon for the topological entropy of Hamiltonian diffeomorphisms of closed surfaces. For a closed surface endowed with an a…

math.DS2026

Polytopes and -Riemannian metrics with positive

Marcelo R. R. Alves, Matthias Meiwes

We study Reeb dynamics on starshaped hypersurfaces in arising as smoothings of starshaped polytopes. Using the --stability of positive topological entropy for R…

math.DS2024

On the barcode entropy of Lagrangian submanifolds

Matthias Meiwes

This article deals with relative barcode entropy, a notion that was recently introduced by Cineli, Ginzburg, and Gurel. We exhibit some settings in closed symplectic manifolds for…

math.DS2023★ 1 cited

C^0-stability of topological entropy for Reeb flows in dimension 3

Marcelo R. R. Alves, Lucas Dahinden, Matthias Meiwes +1

We study stability properties of the topological entropy of Reeb flows on contact 3-manifolds with respect to the C^0-distance on the space of contact forms. Our main results show…

math.DS2023★ 1 cited

Topological entropy and orbit growth in link complements

Matthias Meiwes

In this article, we exhibit certain linking properties of periodic orbits of flows with positive topological entropy on closed 3-manifolds M. It is shown that any such fl…

math.DS2021

Braid stability and the Hofer metric

Marcelo R. R. Alves, Matthias Meiwes

In this article we show that the braid type of a set of -periodic orbits of a non-degenerate Hamiltonian diffeomorphism on a surface is stable under perturbations which are suff…

math.SG2021

Hofer's geometry and topological entropy

Arnon Chor, Matthias Meiwes

In this article we study persistence features of topological entropy and periodic orbit growth of Hamiltonian diffeomorphisms on surfaces with respect to Hofer's metric. We exhibit…

math.DS2021

-Robustness of topological entropy for geodesic flows

Marcelo R. R. Alves, Lucas Dahinden, Matthias Meiwes +1

In this paper, we study the regularity of topological entropy, as a function on the space of Riemannian metrics endowed with the topology. We establish several instances of e…

math.SG2017

Dynamically exotic contact spheres in dimensions

Marcelo R. R. Alves, Matthias Meiwes

We exhibit the first examples of contact structures on with and on , all equipped with their standard smooth structures, for which every Reeb fl…

math.SG2015

Translated points on hypertight contact manifolds

Matthias Meiwes, Kathrin Naef

A contact manifold admittting a supporting contact form without contractible Reeb orbits is called hypertight. In this paper we construct a Rabinowitz Floer homology associated to…