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BEGIN:VEVENT
UID:news1470@dmi.unibas.ch
DTSTAMP;TZID=Europe/Zurich:20230131T153947
DTSTART;TZID=Europe/Zurich:20230222T141500
SUMMARY:Seminar Analysis and Mathematical Physics: Peter Pickl (Universitä
 t Tübingen)
DESCRIPTION:The derivation of the Vlasov equation from Newtonian mechanics 
 is an   old problem in mathematical physics. But while the most interest
 ing interactions in   nature have singularities\, one typically assumes 
 some Lipschitz condition on the interaction   force for its microscopic 
 derivation. Recent developments have given results\, where the   interac
 tion force gets singular when the particle number N tends to infinity\, us
 ually by mollifying   or cutting the singularity with a N-dependent moll
 ifier or cut-off parameter. In the talk I will present most recent develop
 ments and new results on   this topic.
X-ALT-DESC:<p>The derivation of the Vlasov equation from Newtonian mechanic
 s is an&nbsp\;&nbsp\;<br /> old problem in<br /> mathematical physics. But
  while the most interesting interactions in&nbsp\;&nbsp\;<br /> nature hav
 e singularities\,<br /> one typically assumes some Lipschitz condition on 
 the interaction&nbsp\;&nbsp\;<br /> force for its microscopic<br /> deriva
 tion. Recent developments have given results\, where the&nbsp\;&nbsp\;<br 
 /> interaction force gets singular<br /> when the particle number N tends 
 to infinity\, usually by mollifying&nbsp\;&nbsp\;<br /> or cutting the sin
 gularity<br /> with a N-dependent mollifier or cut-off parameter.<br /> In
  the talk I will present most recent developments and new results on&nbsp\
 ;&nbsp\;<br /> this topic.</p>
DTEND;TZID=Europe/Zurich:20230222T160000
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