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The AIMS Conference Series
2023 Wilmington NC USA
Special Session 27: Recent Trends in Navier-Stokes Equations, Euler Equations, and Related Problems
Organizer(s): Sarka Necasova , Reimund Rautmann , Werner Varnhorn
Parallel Session 1 :: Wednesday, May 31, 13:30 – 15:30 LH110
13:30-14:00
Tomoki Takahashi
(Tokyo Institute of Technology, Japan)
Anisotropically spatial-temporal behavior of the Navier-Stokes flow past a rigid body
14:00-14:30
Mimi Dai
(University of Illinois at Chicago, USA)
Singularity formation for fluid equations and models
15:00-15:30
Werner Varnhorn
(Kassel University, Germany)
On the Helmholtz decomposition in general domains
Parallel Session 2 :: Wednesday, May 31, 16:00 – 18:30 LH110
16:30-17:00
Nour Seloula
(Laboratoire de mathematiques Nicolas Oresme Univcersite de Caen, France)
On the Magnetohydrodynamic equations under different boundary conditions for the velocity and the magnetic field
17:00-17:30
Petr Kaplicky
(Charles University, Czech Rep)
Uniqueness and regularity of flows of non-Newtonian fluids
Parallel Session 4 :: Thursday, June 1, 14:00 – 16:00 LH110
14:30-15:00
Martin Kalousek
(Institute of Mathematics, Czech Academy of Sciences, Czech Rep)
Existence of weak solutions for a compressible multi-component fluid structure interaction problem
15:00-15:30
Vaclav Macha
(Institute of Mathematics of the Czech Academy of Sciences, Czech Rep)
Local-in-time existence of strong solutions to a class of the compressible non-Newtonian Navier-Stokes equations
15:30-16:00
Ondrej Kreml
(Institute of Mathematics, Czech Academy of Sciences, Czech Rep)
Flow of a heat conducting fluid in a time-dependent domain
Parallel Session 5 :: Thursday, June 1, 16:30 – 19:00 LH110
17:30-18:00
Matteo Caggio
(Institute of Mathematics of the Czech Academy of Sciences, Czech Rep)
On the high compressible limit for the Navier-Stokes-Korteweg model with density dependent viscosity
Parallel Session 6 :: Friday, June 2, 08:00 – 10:00 LH110
9:00-9:30
Songsong Lu
(School of Mathematics, Sun Yat-sen University, Peoples Rep of China)
Strongly compact strong trajectory attractors for the nonautonomous 3D Navier-Stokes equations