Page 537 - 8th European Congress of Mathematics ∙ 20-26 June 2021 ∙ Portorož, Slovenia ∙ Book of Abstracts
P. 537
Minisymposium
PARTIAL DIFFERENTIAL EQUATIONS DESCRIBING
FAR-FROM-EQUILIBRIUM OPEN SYSTEMS (MS-51)
Organized by Miroslav Bulícˇek, Charles University, Faculty of Mathematics and Physics,
Czech Republic
Coorganized by Dalibor Pražák, Charles University, Czech Republic
• On the stability of generalized viscous heat-conducting incompressible fluids with
non-homogeneous boundary temperature, Anna Abbatiello
• Bifurcations, pattern formation and synchronization in a few RD systems and networks
of RD systems, Benjamin Ambrosio
• A quantitative approach to the Navier-Stokes equations, Tobias Barker
• Polynomial decay of solutions to integrodifferential equations, Tomas Barta
• Far-from-equilibrium open systems: problems and tasks, Miroslav Bulícˇek
• Nonlinear inviscid damping and shear-buoyancy instability in the two-dimensional
Boussinesq equations, Michele Coti Zelati
• Stability of trivial defect solutions, Paige Davis
• Non-isothermal viscoelastic flows with conservation laws and relaxation, Mark Dostalík
• Modelling and analysis for multicomponent incompressible fluids, Pierre-Etienne Druet
• Ergodic theory for energetically open fluid systems, Eduard Feireisl
• A semismooth Newton method for implicitly constituted flow, Pablo Alexei Gazca Orozco
• Uniqueness and regularity of flows of non-Newtonian fluids below critical power-law
growth, Petr Kaplicky
• On planar flows of viscoelastic fluids of the Burgers type, Tomas Los
• A simple thermodynamic framework for heat-conducting flows of mixtures of two
mechanically interacting fluids, Josef Málek
• Global existence analysis of fractional cross-diffusion systems, Erika Maringová
• Thermodynamics of viscoelastic rate-type fluids and its implications for stability analysis,
Vít Pru˚ša
• The Maxwell-Stefan system, its gradient flow structure, and the problem of uniqueness
of weak solutions, Athanasios Tzavaras
• Hydrodynamic stability for the dynamic slip, Michael Zelina
PARTIAL DIFFERENTIAL EQUATIONS DESCRIBING
FAR-FROM-EQUILIBRIUM OPEN SYSTEMS (MS-51)
Organized by Miroslav Bulícˇek, Charles University, Faculty of Mathematics and Physics,
Czech Republic
Coorganized by Dalibor Pražák, Charles University, Czech Republic
• On the stability of generalized viscous heat-conducting incompressible fluids with
non-homogeneous boundary temperature, Anna Abbatiello
• Bifurcations, pattern formation and synchronization in a few RD systems and networks
of RD systems, Benjamin Ambrosio
• A quantitative approach to the Navier-Stokes equations, Tobias Barker
• Polynomial decay of solutions to integrodifferential equations, Tomas Barta
• Far-from-equilibrium open systems: problems and tasks, Miroslav Bulícˇek
• Nonlinear inviscid damping and shear-buoyancy instability in the two-dimensional
Boussinesq equations, Michele Coti Zelati
• Stability of trivial defect solutions, Paige Davis
• Non-isothermal viscoelastic flows with conservation laws and relaxation, Mark Dostalík
• Modelling and analysis for multicomponent incompressible fluids, Pierre-Etienne Druet
• Ergodic theory for energetically open fluid systems, Eduard Feireisl
• A semismooth Newton method for implicitly constituted flow, Pablo Alexei Gazca Orozco
• Uniqueness and regularity of flows of non-Newtonian fluids below critical power-law
growth, Petr Kaplicky
• On planar flows of viscoelastic fluids of the Burgers type, Tomas Los
• A simple thermodynamic framework for heat-conducting flows of mixtures of two
mechanically interacting fluids, Josef Málek
• Global existence analysis of fractional cross-diffusion systems, Erika Maringová
• Thermodynamics of viscoelastic rate-type fluids and its implications for stability analysis,
Vít Pru˚ša
• The Maxwell-Stefan system, its gradient flow structure, and the problem of uniqueness
of weak solutions, Athanasios Tzavaras
• Hydrodynamic stability for the dynamic slip, Michael Zelina
