activity
20082025
most citedConvex cocompactness in mapping class groups via quasiconvexity in right-angled Artin groups

8 citations · 21 across the 9 of their papers we have counts for

collaborators

11 papers

math.GR2025

Stable subgroups of graph products

Sahana H Balasubramanya, Marissa Chesser, Alice Kerr +2

We extend the characterization of stable subgroups of right-angled Artin groups of Koberda, Mangahas and Taylor to the case of graph products of infinite groups. Specifically, we s…

math.GR2023

(Non-)Recognizing Spaces for Stable Subgroups

Sahana Balasubramanya, Marissa Chesser, Alice Kerr +2

In this note, we consider the notion of what we call recognizing spaces for stable subgroups of a given group. When a group is a mapping class group or right-angled Artin group…

math.GR2020

Hyperbolic quotients of projection complexes

Matt Clay, Johanna Mangahas

This paper is a continuation of our previous work with Margalit where we studied group actions on projection complexes. In that paper, we demonstrated sufficient conditions so that…

math.GT2020★ 7 cited

Right-angled Artin groups as normal subgroups of mapping class groups

Matt Clay, Johanna Mangahas, Dan Margalit

We construct the first examples of normal subgroups of mapping class groups that are isomorphic to non-free right-angled Artin groups. Our construction also gives normal, non-free…

math.GR2014

The geometry of purely loxodromic subgroups of right-angled Artin groups

Thomas Koberda, Johanna Mangahas, Samuel J. Taylor

We prove that finitely generated purely loxodromic subgroups of a right-angled Artin group fulfill equivalent conditions that parallel characterizations of convex cocompactn…

math.GR2014★ 3 cited

An algorithm to detect full irreducibility by bounding the volume of periodic free factors

Matt Clay, Johanna Mangahas, Alexandra Pettet

We provide an effective algorithm for determining whether an element of the outer automorphism group of a free group is fully irreducible. Our method produces a finite list which c…

math.GT2013

An effective algebraic detection of the Nielsen--Thurston classification of mapping classes

Thomas Koberda, Johanna Mangahas

In this article, we propose two algorithms for determining the Nielsen-Thurston classification of a mapping class on a surface . We start with a finite generating set fo…

math.GT2013★ 8 cited

Convex cocompactness in mapping class groups via quasiconvexity in right-angled Artin groups

Johanna Mangahas, Samuel J. Taylor

We characterize convex cocompact subgroups of mapping class groups that arise as subgroups of specially embedded right-angled Artin groups. That is, if the right-angled Artin group…

math.GT2010★ 2 cited

A recipe for short-word pseudo-Anosovs

Johanna Mangahas

Given any generating set of any pseudo-Anosov-containing subgroup of the mapping class group of a surface, we construct a pseudo-Anosov with word length bounded by a constant depen…

math.GT2010

The geometry of right angled Artin subgroups of mapping class groups

Matt Clay, Christopher J. Leininger, Johanna Mangahas

We describe sufficient conditions which guarantee that a finite set of mapping classes generate a right-angled Artin group quasi-isometrically embedded in the mapping class group.…

math.GT2008★ 1 cited

Uniform uniform exponential growth of subgroups of the mapping class group

Johanna Mangahas

Let Mod(S) denote the mapping class group of a compact, orientable surface S. We prove that finitely generated subgroups of Mod(S) which are not virtually abelian have uniform expo…