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SUMMARY:School "Probabilistic methods in quantum field theory" [HIM/HSM Sp
 ecial Topic School]
DTSTART:20250512T063000Z
DTEND:20250516T140000Z
DTSTAMP:20260415T105400Z
UID:indico-event-58@math-events.uni-bonn.de
CONTACT:him-coordination@hcm.uni-bonn.de\;him-contact@hcm.uni-bonn.de
DESCRIPTION:Speakers: Emma Seggewiss (HCM)\, Kanami Ueda\n\n*The applicati
 on deadline has passed for this School. To see the future trimester progra
 ms\, please click here.*\n\nPlease note: Application is mandatory\, except
  for junior scientists who have already been invited to participate in the
  Trimester Program.\nEveryone will be notified in due time about whether p
 articipation and partial financial support is possible. After being select
 ed as participant\, you will be invited to register.\nLecture series by:\n
 \nMorris Ang (University of California San Diego)\nMalin Palö Forsström 
 (Chalmers University of Technology)\nChristophe Garban (University of Lyon
 )\nAntti Kupiainen (University of Helsinki)\n\nDescription:\nQuantum field
  theories (QFTs) have been successfully applied to model and analyze diver
 se physical phenomena\; in particular\, critical behavior in statistical m
 echanics\, and interactions of fundamental particles.However\, a rigorous 
 mathematical framework to construct and understand these theories is still
  limited.\nIn the past two decades\, making sense of Conformal Field Theor
 y (CFT) from a probabilistic perspective has become a question of consider
 able interest\, and significant breakthroughs have been made\; for example
 \, in contructing the Liouville CFT\, and CFT quantities from critical lat
 tice models.Other important models of QFTs\, that have attracted considera
 ble attention in recent years\, are gauge theories\, which form the basis 
 for the standard model\, for which an important approach goes through latt
 ice approximations.\nAlso\, the macroscopic features of many critical latt
 ice models are believed to be described by CFTs.Interfaces in these models
  have been shown to be described by the Schramm–Loewner Evolution (SLE) 
 random curves.Another central theme in this area\, motivated by the aim of
  describing large-scale behaviorof random planar map models\, is that of s
 o-called Liouville quantum gravity (LQG).The relationship of SLE and LQG h
 as been recently discovered to be rather intimate.\nThis Summer School exp
 lores these exciting areas of research at the intersection of probability 
 theory and mathematical physics.\n\nhttps://math-events.uni-bonn.de/event/
 58/
LOCATION:Poppelsdorfer Allee 45\, 1. EG\, Lecture room (HIM)
URL:https://math-events.uni-bonn.de/event/58/
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