Untitled Document

Special Session 1

Mathematical aspects of fluid dynamics

Organizer(s):

Angel Castro

Diego Cordoba

cf@math.princeton.edu

Francisco Gancedo

Introduction:

This session will be focus in recent developments in the mathematical theory of incompressible fluids. Topics will include well-posedness and regularity of the Navier-Stokes, Euler equations and other related fluid models, as well as numerical aspects.

List of abstracts Go Back
Name	Country	Title
Luigi C Berselli	Italy	On the construction of suitable Weak Solutions
Vlad C Vicol	USA	On the local well-posedness of the Prandtl and the hydrostatic Euler equations with multiple monotonicity regions
Weinan E	USA	The Stability of Laminar Shear Flows
Philip Isett	USA	Holder Continuous Euler Flows
Alexander Kiselev	USA	Regularity, blow up, and small scale creation in fluids
Thomas Alazard	France	Global solutions for gravity water waves
Alberto Enciso	Spain	Thin knotted vortex tubes in steady Euler flows
Robert M Strain	USA	Absence of splash singularities for surface quasi-geostrophic sharp fronts and the Muskat problem
Susan Friedlander	USA	Shell Models for Turbulent Flows
Peter Constantin	USA	On the inviscid limit
Steve Shkoller	USA	Interface singularities for the Euler equations
Gautam Iyer	USA	Mixing of passive scalars by incompressible enstrophy-constrained flows.
Natasa Pavlovic	USA	The exponential-like moments of the Boltzmann equation without cutoff
Edriss S Titi	USA	Recent Advances Concerning the 3D Primitive Equations of Oceanic and Atmospheric Dynamics
Jose Rodrigo	England	On a coupled parabolic-ellyptic system arising from MHD
Roman Shvydkoy	USA	Self-similar blow-up for the Euler equation
Mihaela Ignatova	USA	On well-posedness and small data global existence for a damped free boundary fluid-structure model
Victor D Lie	USA	On the absence of "splash" singularities in the case of two-fluid interfaces
Sinisa Slijepcevic	Croatia	Uniform boundedness and long-time asymptotics for the two-dimensional Navier-Stokes equations in an infinite cylinder
Nikolai V Chemetov	Portugal	Boundary layer problem: Navier-Stokes equations and