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UID:news1467@dmi.unibas.ch
DTSTAMP;TZID=Europe/Zurich:20230125T171400
DTSTART;TZID=Europe/Zurich:20230322T141500
SUMMARY:Seminar Analysis and Mathematical Physics: Mickaël Latocca (Univer
 sité d'Évry)
DESCRIPTION:In an incompressible fluid\, the pressure is governed by the el
 liptic equation $-\\Delta p = \\div \\div u \\otimes u$ and a Neuman-type 
 boundary condition\, where $u$ stands for the divergence-free velocity vec
 tor field. The main goal of this talk is to explain why one expects that 
 $p$ has Double Hölder regularity (with respect to that of $u$) and how on
 e can rigourously prove such a fact in a bounded domain. The results prese
 nted in this talk were obtained in collaboation with Luigi De Rosa (Basel)
  and Giorgio Stefani (SISSA). 
X-ALT-DESC:<p>In an incompressible fluid\, the pressure is governed by the 
 elliptic equation $-\\Delta p = \\div \\div u \\otimes u$ and a Neuman-typ
 e boundary condition\, where $u$ stands for the divergence-free velocity v
 ector field.&nbsp\;The main goal of this talk is to explain why one expect
 s that $p$ has Double Hölder regularity (with respect to that of $u$) and
  how one can rigourously prove such a fact in a bounded domain. The result
 s presented in this talk were obtained in collaboation with Luigi De Rosa 
 (Basel) and Giorgio Stefani (SISSA).&nbsp\;</p>
DTEND;TZID=Europe/Zurich:20230322T160000
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