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SUMMARY:The scaling limit of random planar maps with large faces. - Armand
  Riera (Paris)
DTSTART:20250304T140000Z
DTEND:20250304T150000Z
UID:TALK228133@talks.cam.ac.uk
CONTACT:118195
DESCRIPTION:In this talk\, we consider large Boltzmann stable planar maps 
 with index (1\,2). In recent joint work with Nicolas Curien and Grégory M
 iermont\, we established that this model converges\, in the scaling limit\
 , to a random compact metric space that we construct explicitly. The goal 
 of this presentation is to outline the main steps of our proof. We will al
 so discuss various properties of the scaling limit\, including its topolog
 y and geodesic structure.
LOCATION:MR12
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