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SUMMARY:Minimal entropy for locally symmetric spaces
DTSTART:20141105T163000
DTEND:20141105T173000
DTSTAMP:20260925T122221Z
UID:9659a3435b074b7ff8a57e3fb48d73dbb5721e9eb210cb4f4883bdf7
CATEGORIES:Conferences - Seminars
DESCRIPTION:Louis Merlin (Bordeaux)\nGeometry and Dynamics SeminarAbstract
 : The volume entropy is the exponential growth rate of the volume of balls
  in a Riemannian manifold. An old conjecture by Gromov and Katok states th
 at one can recover many geometric informations only with the knowledge of 
 the volume entropy\, in particular in the case of locally symmetric spaces
 .\nI will give a presentation of this problem and several related topics. 
 A recent approach answers the conjecture in the case of compact quotients 
 of (\\mathbb{H}^2)^n.
LOCATION:GR A3 30
STATUS:CONFIRMED
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