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DTSTART:19961027T030000
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BEGIN:VEVENT
UID:news239@dmi.unibas.ch
DTSTAMP;TZID=Europe/Zurich:20180716T205454
DTSTART;TZID=Europe/Zurich:20160527T110000
SUMMARY:Seminar in Numerical Analysis: Ana Djurdjevac (FU Berlin)
DESCRIPTION:Sometimes the partial differential equations with random coeffi
 cients can be better formulated on moving domains\, especially in biologic
 al applications. We will introduce and analyse the advection-diffusion equ
 ations with random coefficients on moving hypersurfaces. Under suitable re
 gularity assumptions\, using Banach-Necas-Babuska theorem\, we will prove 
 existence and uniqueness of the weak solution and also we will give some r
 egularity results about the solution. For discretization in space\, we wil
 l apply the evolving surface finite element method. In order to deal with 
 uncertainty\, we will use Monte Carlo method. Furthermore\, we plan to dis
 cuss the case when the velocity of the hypersuraface is random.This is a j
 oint work with Charles M. Elliott (University of Warwick\, UK)\, Ralf Korn
 huber (Free University Berlin\, Germany) and Thomas Ranner (University of 
 Leeds\, UK).
X-ALT-DESC:Sometimes the partial differential equations with random coeffic
 ients can be better formulated on moving domains\, especially in biologica
 l applications. We will introduce and analyse the advection-diffusion equa
 tions with random coefficients on moving hypersurfaces. Under suitable reg
 ularity assumptions\, using Banach-Necas-Babuska theorem\, we will prove e
 xistence and uniqueness of the weak solution and also we will give some re
 gularity results about the solution. For discretization in space\, we will
  apply the evolving surface finite element method. In order to deal with u
 ncertainty\, we will use Monte Carlo method. Furthermore\, we plan to disc
 uss the case when the velocity of the hypersuraface is random.<br /><br />
 This is a joint work with Charles M. Elliott (University of Warwick\, UK)\
 , Ralf Kornhuber (Free University Berlin\, Germany) and Thomas Ranner (Uni
 versity of Leeds\, UK). 
DTEND;TZID=Europe/Zurich:20160527T120000
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