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SUMMARY:Hao Wu (Yau Mathematical Science Center\, Tsinghua University)
DTSTART:20200826T050000Z
DTEND:20200826T064500Z
DTSTAMP:20260404T150746Z
UID:BPS/4
DESCRIPTION:Title: <a href="https://stable.researchseminars.org/talk/BPS/4
 /">Crossing Probabilities in 2D Critical Lattice Models</a>\nby Hao Wu (Ya
 u Mathematical Science Center\, Tsinghua University) as part of Bangalore 
 Probability Seminar\n\n\nAbstract\nThe planar Ising model is one of the mo
 st studied lattice models in statistical physics. It was introduced in the
  1920s by W. Lenz as a model for magnetic materials. R. Peierls showed in 
 1936\, in two (and higher) dimensions\, an order-disorder phase transition
  in fact occurs at a certain critical temperature. Ever since\, there has 
 been active research to understand the 2D Ising model at criticality\, whe
 re it enjoys conformal invariance in the scaling limit.  In this talk\, we
  give crossing probabilities of multiple interfaces in the critical planar
  Ising model with alternating boundary conditions. Besides\, we also expla
 in that a similar formula on the crossing probabilities also holds for cri
 tical Percolation and level lines of Gaussian Free Field.\n
LOCATION:https://stable.researchseminars.org/talk/BPS/4/
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