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SUMMARY:Multiple SLEs\, discrete interfaces\, and crossing probabilities -
  Eveliina Peltola (Université de Genève)
DTSTART:20180713T124500Z
DTEND:20180713T133000Z
UID:TALK107992@talks.cam.ac.uk
CONTACT:INI IT
DESCRIPTION:Multiple SLEs are conformally invariant measures on families o
 f curves\, that naturally correspond to scaling limits of interfaces in cr
 itical planar lattice models with alternating (&rdquo\;generalized Dobrush
 in&rdquo\;) boundary conditions. I discuss  classification of these measur
 es and how the convergence for discrete interfaces in many models is obtai
 ned as a consequence. When viewed as measures with total mass\, the multip
 le SLEs can also be related to probabilities of crossing events in lattice
  models.  The talk is based on joint works with  Hao Wu (Yau Mathematical 
 Sciences Center\, Tsinghua University)  and Vincent Beffara (Universit&eac
 ute\; Grenoble Alpes\, Institut Fourier). 
LOCATION:Seminar Room 1\, Newton Institute
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