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TZID:Europe/Paris
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BEGIN:VEVENT
UID:1-135@lptms.universite-paris-saclay.fr
DTSTART:20130404T143000Z
DTEND:20130404T160000Z
DTSTAMP:20130319T103956Z
URL:http://www.lptms.universite-paris-saclay.fr/seminars/seminaire-de-la-f
 ederation-phystat-sud-tomohiro-sasamoto/
SUMMARY:Séminaire de la Fédération PHYSTAT-SUD : Tomohiro Sasamoto - LPT
 MS\, salle 201\, 2ème étage\, Bât 100\, Campus d'Orsay - 4 Avr 13 14:30
DESCRIPTION:Fluctuations in the 1D Kardar-Parisi-Zhang equation and discret
 e analogues\nTomohiro SASAMOTO (Chiba University\, Japan)\n \nThe Kardar-
 Parisi-Zhang (KPZ) equation is a non-linear stochastic partial differenti
 al equation which describes surface growth phenomena. Recently its one-di
 mensional version has attracted much attention because of several excitin
 g experimental and theoretical developments [1]. \nIn this talk we discus
 s the replica analysis of the KPZ equation and its discrete analogues. St
 arting from the basics of the KPZ equation and the replica analysis\, we 
 explain how one can utilize it for the analysis of the KPZ equation [2]\, 
 where are the tricky parts\, and how they are regularized in discrete mod
 els like q-TASEP [3]. \n References:\n[1] K.A. Takeuchi\, M. Sano\, T. S
 asamoto and H. Spohn\, Growing interfaces uncover universal fluctuations b
 ehind scale invariance\, Sci. Rep. 1 (2011) 34.\n[2] T. Imamura and T. Sa
 samoto\, Exact solution for the stationary KPZ equation\, Phys. Rev. Let
 t. 108 (2012) 190603.\n[3] A. Borodin\, I. Corwin and T. Sasamoto\, From 
 duality to determinants for q-TASEP and ASEP\, arXiv:1207.5035.
LOCATION:LPTMS\, salle 201\, 2ème étage\, Bât 100\, Campus d'Orsay\, 15 
 Rue Georges Clemenceau\, Orsay\, 91405\, France
GEO:48.698185;2.181768
X-APPLE-STRUCTURED-LOCATION;VALUE=URI;X-ADDRESS=15 Rue Georges Clemenceau\,
  Orsay\, 91405\, France;X-APPLE-RADIUS=100;X-TITLE=LPTMS\, salle 201\, 2è
 me étage\, Bât 100\, Campus d'Orsay:geo:48.698185,2.181768
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