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SUMMARY:Recursive triangulations and fragmentation theory - Nicolas Curien
  (ENS)
DTSTART:20100427T153000Z
DTEND:20100427T163000Z
UID:TALK24220@talks.cam.ac.uk
CONTACT:Berestycki
DESCRIPTION:\n\n\nConsider the convex regular polygon with n vertices. A t
 riangulation of this polygon is a set of n-3 non crossing diagonals that c
 ompletely triangulates it. We study random triangulations obtained by addi
 ng diagonals progressively\, and in particular not sampled from the unifor
 m measure. We establish the convergence of these random triangulations tow
 ards a random closed subset of Hausdorff dimension (\\sqrt{17}-3)/2. \n\n\
 n\n\nhttp://www.math.ens.fr/~curien/
LOCATION:MR12\, CMS\, Wilberforce Road\, Cambridge\, CB3 0WB
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