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UID:news2122@dmi.unibas.ch
DTSTAMP;TZID=Europe/Zurich:20261109T084803
DTSTART;TZID=Europe/Zurich:20261120T173000
SUMMARY:BZ Seminar in Analysis: Cécile Huneau (ENS Paris) 
DESCRIPTION:In this talk\, I will present how solutions to Einstein-Vlasov 
 equations can be approximated by solutions to Einstein vacuum equations. I
  will start with the geometrical optic construction of Choquet-Bruhat in 1
 969\, revisited by Touati in 2022. I will then explain how microlocal deff
 ect measures can be used to prove the Burnett's conjecture. This conjectur
 e of 1989 says that solutions to Einstein vacuum equations converging week
 ly in W^{1\,\\infty} have a limit which satisfies Einstein-Vlasov equation
 s. This is a joint work with Jonathan Luk.
X-ALT-DESC:<p>In this talk\, I will present how solutions to Einstein-Vlaso
 v equations can be approximated by solutions to Einstein vacuum equations.
  I will start with the geometrical optic construction of Choquet-Bruhat in
  1969\, revisited by Touati in 2022. I will then explain how microlocal de
 ffect measures can be used to prove the Burnett's conjecture. This conject
 ure of 1989 says that solutions to Einstein vacuum equations converging we
 ekly in W^{1\,\\infty} have a limit which satisfies Einstein-Vlasov equati
 ons. This is a joint work with Jonathan Luk.</p>
DTEND;TZID=Europe/Zurich:20261120T183000
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