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UID:fHGSjb6k8E2Ba_niR-nxq
SUMMARY:Fluid-Flows on Riemannian Manifolds and the Navier-Stokes Equations
DTSTAMP:20260330T195000Z
DTSTART;VALUE=DATE:20260425
DTEND;VALUE=DATE:20260430
DESCRIPTION:The study of fluid flows on Riemannian manifolds generalizes th
	e classical theory of fluid dynamics in Euclidean space to curved spaces. 
	This extension is motivated both by applications and by intrinsic mathemat
	ical interest in the interplay between partial differential equations and 
	differential geometry. Central to this theory is the formulation of the Na
	vier-Stokes equations on a Riemannian manifold\, which describe viscous fl
	uid motion subject to the geometry of the underlying space. Some basic que
	stions are: (Formulation) How should the Navier-Stokes equations be correc
	tly expressed on a general Riemannian manifold? (Well-posedness) Do the st
	andard questions of existence\, uniqueness\, and regularity of solutions e
	xtend naturally to manifolds?\n\nDeadline for application: 15 February 202
	6
URL:https://www.mfo.de/www/activity/2618b
LOCATION:Oberwolfach\, Germany
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