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UID:20250715T060746EDT-5328LoJBsr@132.216.98.100
DTSTAMP:20250715T100746Z
DESCRIPTION:Complex analysis and 2D statistical physics\n\nOver the last de
 cades\, there was much progress in understanding 2D lattice models of crit
 ical phenomena. It started with several theories\, developed by physicists
 . Most notably\, Conformal Field Theory led to spectacular predictions for
  2D lattice models: e.g.\, critical percolation cluster a.s. has Hausdorff
  dimension $91/48$\, while the number of self-avoiding length $N$ walks on
  the hexagonal lattice grows like $(sqrt{2+sqrt{2}})^N N^{11/32}$. While t
 he algebraic framework of CFT is rather solid\, rigorous arguments relatin
 g it to lattice models were lacking. More recently\, mathematical approach
 es were developed\, allowing not only for rigorous proofs of many such res
 ults\, but also for new physical intuition. We will discuss some of the ap
 plications of complex analysis to the study of 2D lattice models.\n
DTSTART:20171124T210000Z
DTEND:20171124T220000Z
LOCATION:Room 6254\, CA\, Pav. André-Aisenstadt
SUMMARY:Stanislav Smirnov\, \, University of Geneva and Skolkovo Institute 
 of Science and Technology
URL:/mathstat/channels/event/stanislav-smirnov-univers
 ity-geneva-and-skolkovo-institute-science-and-technology-282960
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