2018 Taipei, Taiwan

SS137:  Analysis of nonlinear flows
Organizer(s):
Name:
Affiliation:
Country:
FAU University Erlangen-Nürnberg
Germany
   
Abstract:
In this special session several topics in the analysis of fluids-dynamics will be covered: from Euler and Navier-Stokes equations to transport, porous media equations and several others, focusing on stability, existence, regularity or uniqueness isssues.
List of approved abstract
Name
Affiliation
Title
Stefano Bianchini
SISSA
A uniqueness result for the decomposition of vector fields in $R^{d+1}$
Paolo Bonicatto
University of Basel
Untangling of trajectories for non-smooth vector fields and Bressan`s Compactness Conjecture
Anne Bronzi
University of Campinas
On the convergence of statistical solutions
Miroslav Bulicek
Charles University
PDE analysis of a class of thermodynamically compatible viscoelastic compressible and incompressible rate-type fluids with stress-diffusion
Jose Antonio Carrillo
Imperial College London
Longtime behavior of solutions to the 2D Keller-Segel equation with degenerate diffusion
Benjamin-Manuel Gess
MPI MIS Leipzig
Optimal regularity for the porous medium equation
Nikolay A Gusev
Moscow Institute of Physics and Technology
On the superposition principle for signed measure-valued solutions of the continuity equation
Elio Marconi
University of Basel
Regularity estimates for scalar conservation laws in one space dimension
Anna L Mazzucato
Penn State University
On the two-dimensional Kuramoto-Sivashinsky equation
Stefano Modena
University of Leipzig
Non-uniqueness for the transport equation with Sobolev vector fields
Christian Seis
University of Munster
A quantiative approach to the DiPerna--Lions theory for transport equations