activity
20082026
most citedQuasiconformal and geodesic trees

10 citations · 33 across the 11 of their papers we have counts for

collaborators

16 papers

math.CV2026

Quasi-visual approximations

Mario Bonk, Mikhail Hlushchanka, Daniel Meyer

We develop the foundations of the theory of quasi-visual approximations of bounded metric spaces. Roughly speaking, these are sequences of covers of a given space for which the dia…

math.DG2022

Approximating Riemannian manifolds by polyhedra

Daniel Meyer, Eric Toubiana

This is a study on approximating a Riemannian manifold by polyhedra. Our scope is understanding Tullio Regge's [52] article in the restricted Riemannian frame. We give a proof of t…

math.CV2020

Uniformly branching trees

Mario Bonk, Daniel Meyer

A quasiconformal tree is a (compact) metric tree that is doubling and of bounded turning. We call trivalent if every branch point of has exactly three branches. If the…

math.CV2020★ 2 cited

Quotients of torus endomorphisms and Lattès-type maps

Mario Bonk, Daniel Meyer

We show that if an expanding Thurston map is the quotient of a torus endomorphism, then it has a parabolic orbifold and is a Lattès-type map.

math.MG2019★ 10 cited

Quasiconformal and geodesic trees

Mario Bonk, Daniel Meyer

A quasiconformal tree is a metric tree that is doubling and of bounded turning. We prove that every quasiconformal tree is quasisymmetrically equivalent to a geodesic tree with Hau…

math.DS2016★ 2 cited

Exponential growth of some iterated monodromy groups

Mikhail Hlushchanka, Daniel Meyer

Iterated monodromy groups of postcritically-finite rational maps form a rich class of self-similar groups with interesting properties. There are examples of such groups that have i…