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SUMMARY:Random stable maps : geometry and percolation - Nicolas Curien (Un
 iversité Paris Saclay)
DTSTART:20180720T090000Z
DTEND:20180720T100000Z
UID:TALK108214@talks.cam.ac.uk
CONTACT:INI IT
DESCRIPTION:Random stable maps are discrete random Boltzmann maps with lar
 ge faces that are conjecturally linked to the CLE. We review some recent r
 esults on the geometry of such graphs and their duals\, and on the behavio
 r of Bernoulli percolations on these objects. The phenomenons that appear 
 are the analogs of those we encoutered (or conjectured) for the Euclidean 
 CLE. In particular\, the critical bond percolation process creates a duali
 ty between the dense and dilute phase of random stable maps. The talk is b
 ased on joint works with Timothy Budd\, Cyril Marzouk and Lo&iuml\;c Richi
 er.
LOCATION:Seminar Room 1\, Newton Institute
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