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Amrouche C. – Elliptic equations in Lipschitz and in C¹ domains

Ángeles Rodríguez-Bellido M. – Time decay for non-Newtonian-micropolar fluids

Bhandari K. – On a compressible MHD flow interacting with thermoelastic structure

Bodnár T. – A remark on the objectivity of stress tensor in mass diffusive compressible fluid model

Caggio M.- High and low-Mach number regimes for capillary fluids

Deuring P. – Stokes resolvent with traction boundary conditions

Eiter T. – Viscous flow around an obstacle with oscillating boundary

Falocchi A. – Asymptotic behavior (t → +∞) of solutions to Navier-Stokes equations under Navier boundary conditions

Fraunié P. – Numerical simulation of instabilities as driving processes in the ocean surface

Gazzola F. – The steady Navier-Stokes equations in a system of unbounded channels with sources and sinks

Hacker K. – Derivation and analysis of a Stokes-transport system modeling thermoregulation in human skin

Hieber M. – Analysis of compressible hydrostatic flows

Juodagalvyte R. – Regularity of very weak time-periodic Poiseuille-type solutions

Kalousek M. – Existence of strong solutions to a class of compressible non-Newtonian Navier-Stokes equations

Kaplický P. – Maximal regularity of Stokes problem with dynamic boundary condition — Hilbert setting

Kreml O. – On wild solutions to the compressible Euler system

Lancmanová A. – Automated design and simulation workflow for an axial blood pump

Li Q. – Inversely designing boundaries from observed shock fronts in two gas dynamic models

Liu Y. – A diffuse interface model of Fluid-Structure Interactions for blood flows and thrombus

Mácha V. – On time-periodic solutions to an interaction problem between compressible viscous fluids and viscoelastic beams

Majumdar A. – Continuum theories for liquid crystals and their applications

Muha B. – Weak solutions for fluid-structure interaction problems with three-dimensional structural displacements

Neuss-Radu M. – Effective interface laws for fluid flow and solute transport through thin reactive porous layers

Neustupa J. – A necessary condition for the vanishing singularity in a suitable weak solution of the MHD equations

Oschmann F. – Darcy’s law for inhomogeneous incompressible flows

Pileckas K. – Non-stationary Navier-Stokes equations in 2D power cusp domain

Pires M. – Numerical modeling and simulation of viscoelastic fluid flows: Challenges and approaches

Pokorný M. – Weak solutions for compressible viscoelastic fluid models in three space dimensions

Renclawowicz J. – Incompressible heat-conducting fluid with large flux: long time solutions

Roy A. – A conditional no-contact result of compressible fluids and elastic plates in 2D

Sequeira A. – Computational modeling of blood rheology in cerebral aneurysm
flow dynamics

Silvestre A.L. – On the stationary Navier-Stokes equations in distorted channels and pipes under the DDN boundary condition

Specovius M. – Boundary value problems for the Stokes equations in an infinite layer

Tang T. – Energy conservation for compressible fluid systems with Korteweg stress tensors

Trifunović S. – Contact in fluid-plate interaction: formation and detachment

Varnhorn W. – On Leray’s structure theorem

Webster J.T. – Uniqueness of weak solutions in hyperbolic-parabolic systems with applications in poro-elasticity

Wróblewska-Kaminska A. – Singular limit – from compressible to incompressible, MHD with non-conservative boundary conditions