Homology and dynamics in quasi-isometric rigidity of once-punctured mapping class groups

Simple item page
dc.creatorMosher, Lee
dc.date2003-08-07
dc.date.accessioned2026-07-07T05:00:13Z
dc.date.available2026-07-07T05:00:13Z
dc.descriptionIn these lecture notes, we combine recent homological methods of Kevin Whyte with older dynamical methods developed by Benson Farb and myself, to obtain a new quasi-isometric rigidity theorem for the mapping class group MCG(S) of a once punctured surface S of genus at least 2: if K is a finitely generated group quasi-isometric to MCG(S) then there is a homomorphism K -> MCG(S) with finite kernel and finite index image. This theorem is joint with Kevin Whyte.
dc.descriptionLecture Notes from the LMS Durham Symposium: Geometry and Cohomology in Group Theory, University of Durham, UK, July 2003
dc.identifierhttps://arxiv.org/abs/math/0308065
dc.identifierhttp://arxiv.org/abs/math/0308065
dc.identifier.urihttp://salesiana.dossiersoluciones.com/handle/123456789/68268
dc.subjectGroup Theory
dc.subjectGeometric Topology
dc.titleHomology and dynamics in quasi-isometric rigidity of once-punctured mapping class groups
dc.typetext

Files

Collections

arXiv