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SUMMARY:Elia Fioravanti (MPIM Bonn)
DTSTART:20230309T140500Z
DTEND:20230309T150000Z
DTSTAMP:20260423T003240Z
UID:GaTO/79
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/GaTO/79/">Co
 arse cubical rigidity</a>\nby Elia Fioravanti (MPIM Bonn) as part of Geome
 try and topology online\n\nLecture held in Room D1.07 in the Zeeman Buildi
 ng\, University of Warwick.\n\nAbstract\nWhen a group $G$ admits nice acti
 ons on $\\mathrm{CAT}(0)$ cube complexes\, understanding the space of all 
 such actions can provide useful information on the outer automorphism grou
 p $\\mathrm{Out}(G)$. As a classical example\, the Culler-Vogtmann outer s
 pace is (roughly) the space of all geometric actions of the free group $F_
 n$ on a $1$-dimensional cube complex (a tree). In general\, however\, spac
 es of cubulations tend to be awkwardly vast\, even for otherwise rigid gro
 ups such as the hexagon RAAG. In an attempt to tame these spaces\, we show
  that all cubulations of many right-angled Artin and Coxeter groups coarse
 ly look the same\, in a strong sense: they all induce the same coarse medi
 an structure on the group. \n\nThis is joint work with Ivan Levcovitz and 
 Michah Sageev.\n
LOCATION:https://researchseminars.org/talk/GaTO/79/
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