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PRODID:-//Columba Systems Ltd//NONSGML CPNG/SpringViewer/ICal Output/3.3-
 M3//EN
VERSION:2.0
CALSCALE:GREGORIAN
METHOD:PUBLISH
BEGIN:VEVENT
DTSTAMP:20190930T093131Z
DTSTART:20191016T140000Z
SUMMARY:Mo Dick Wong(Oxford) - Tail universality of Gaussian multiplicati
 ve chaos
UID:{http://www.columbasystems.com/customers/uom/gpp/eventid/}toa-k167p8a
 e-6qel1n
DESCRIPTION:Abstract: Gaussian multiplicative chaos (GMC)\, formally know
 n as the exponentiation of a log-correlated Gaussian field\, has attract
 ed much attention in recent years due to connections with many areas suc
 h as random planar geometry and random matrix theory. In this talk\, I s
 hall present a result about the tail asymptotics of the mass of general 
 subcritical GMCs\, resolving a conjecture of Rhodes and Vargas. Our unif
 ied approach\, which consists of novel uses of Goldie's implicit renewal
  theorem\, Tauberian argument and Gaussian comparison\, allows us to ide
 ntify the leading order asymptotics up to a universal constant that capt
 ures the generic properties of GMCs. If time permits\, I shall also expl
 ain the analogous universality result for critical GMCs and give an over
 view of the additional challenges in that setting.
STATUS:TENTATIVE
TRANSP:TRANSPARENT
CLASS:PUBLIC
LOCATION:Frank Adams 2\, Alan Turing Building\, Manchester
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