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SS7: Recent trends and progress in mathematical fluid dynamics

Organizer(s):
Name:	Affiliation:	Country:
Eduard Feireisl	Czech Academy of Sciences, Prague	Czech Rep
Antonin Novotny	Universite du Sud Toulon-Var	France
Milan Pokorny	Charles University, Prague	Czech Rep

Abstract:
The session will focus on recent developments in the mathematical theory of fluids in motion. The talks will cover both viscous and inviscid, compressible or incompressible fluids. Possible applications in numerical analysis will also be considered.

List of approved abstract
Name	Affiliation	Title
Simon Axmann	Charles University	Steady flows of dense compressible fluids
Jan Brezina	Tokyo Institute of Technology	On measure-valued solutions
Tongkeun Chang	Yonsei University	Counterexample of boundary Caccioppoli`s inequality in Navier-Stokes equations
hi jun choe	yonsei university	Singular set of critical space solution to Navier-Stokes flow
Francesco Fanelli	Universite' de Lyon	Density-dependent incompressible fluids in fast rotation
Young-Sam Kwon	Dong-A University	Geostrophic equations as a rigorous limit of compressible rotating and heat conducting fluids
Yong Lu	Nanjing University	Relative entropy, weak-strong uniqueness and conditional regularity for a compressible Oldroyd--B model
Piotr Mucha	University of Warsaw	A drop of water
Antonin Novotny	University of Toulon	Existence of weak solutions for some multi-fluid models of compressible fluids.
Milan Pokorny	Charles University, Prague	Steady equations describing flow of chemically reacting heat conducting compressible mixtures
Yongzhong Sun	Nanjing University	Well-posedness of the plasma-vacuum interface problem for ideal incompressible MHD
Minsuk Yang	Yonsei University	The Minkowski dimension of possible singular set in the incompressible Navier-Stokes equations
Ewelina Zatorska	University College London	On the existence of solutions to the two-fluids systems