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SUMMARY:Discrete group actions on symmetric spaces
DTSTART:20140527T161500
DTEND:20140527T171500
DTSTAMP:20260603T221350Z
UID:c694f99278c4ef74d24590017386f8a909b23d573a5c19859f3612b8
CATEGORIES:Conferences - Seminars
DESCRIPTION:Bernhard Leeb (LMU Munich)\nGeometry and Dynamics Seminar\nAbs
 tract: I will first discuss Kleinian groups acting on the hyperbolic space
 .  A rich and particularly well-behaved class are the so-called  convex 
 cocompact groups. This class admits a number of rather  different equival
 ent characterizations in terms of geometry and  dynamics. I will then exp
 lain that some of these characterizations remain useful for discrete subgr
 oups C<G of isometry  groups of higher rank symmetric spaces\, such as G=
 SL(n\,R). They  yield an interesting class of subgroups which turns out t
 o coincide  with the (images of the) Anosov representations introduced by
   Labourie and generalized by Guichard and Wienhard. If time permits\, I 
 will present results\, of geometric invariant theory flavour\, on  the dy
 namics of such subgroups on the associated flag manifolds.  This is joint
  work with Misha Kapovich and Joan Porti.
LOCATION:MA A3 31
STATUS:CONFIRMED
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