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SUMMARY:Jonathan Mattingly (Duke)
DTSTART:20210602T120000Z
DTEND:20210602T130000Z
DTSTAMP:20260423T005652Z
UID:SPDEs/10
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/SPDEs/10/">T
 he Gaussian Structure of the Stochastically Forced Burgers Equation and re
 lated problems</a>\nby Jonathan Mattingly (Duke) as part of Stochastic PDE
 s and their friends\n\n\nAbstract\nI will explain some recent results whic
 h show that the law of the stochastic burgers equation at a fixed time t i
 s absolutely continuous with respect to the natural Gaussian measure on th
 e spatial domain. The results will apply to forcing just up to the point w
 here the roughness of the forcing corresponds to the classical KPZ equatio
 n in the Burgers setting. As one approaches this level of roughness\, the 
 equations must be understood in as a Singular SPDEs (in the sense of Haire
 r ). As such the construction helps illuminate the structure of the equati
 on and makes clear in what sense we might call these equations “truly”
  elliptic in this infinite dimensional setting. I will also make comments 
 connecting back to previous results on the 2D Naiver Stokes equation. This
  work is joint with Marco Romito and Langxuan Su and builds on work with A
 ndrea Watkins Hairston.\n
LOCATION:https://researchseminars.org/talk/SPDEs/10/
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