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UID:20251221T120920EST-5492havv1B@132.216.98.100
DTSTAMP:20251221T170920Z
DESCRIPTION:TITlE / TITRE\n\nHamiltonian geometry of fluids\n\n\n	ABSTRACT /
 RÉSUMÉ \n\nIn the '60s V. Arnold suggested a group-theoretic approach to i
 deal hydrodynamics via the geodesic flow of the right-invariant energy met
 ric on the group of volume-preserving diffeomorphisms of the flow domain. 
 We describe several recent ramifications of this approach related to compr
 essible fluids\, optimal mass transport\, as well as Newton's equations on
  diffeomorphism groups and smooth probability densities. It turns out that
  various important PDEs of hydrodynamical origin can be described in this 
 geometric framework in a natural way.\n	\n	PLACE / LIEU\n	Hybride - CRM\, Sal
 le / Room 5340\, Pavillon André Aisenstad\n\n \n\nZOOM\n	https://us06web.zo
 om.us/j/84226701306?pwd=UEZ5NVpZaUlldW5qNU8vZzIvbEJXQT09\n	\n	ORGANISATEURS 
 / ORGANIZERS\n	Léo Belzile (Université de Montréal)\n	Joel Kamnitzer (91Ë¿¹ÏÊÓƵ
  University)\n	Giovanni Rosso (Concordia University)\n	Alina Stancu (Concord
 ia University)\n
DTSTART:20240112T203000Z
DTEND:20240112T213000Z
SUMMARY:Boris Khesin (University of Toronto)
URL:/mathstat/channels/event/boris-khesin-university-t
 oronto-354118
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