activity
20082024
most cited-theory for a fluid-structure interaction model

12 citations · 15 across the 8 of their papers we have counts for

collaborators

13 papers

math.AP2024

Optimal Regularity for the Stokes Equations on a 2D Wedge Domain Subject to Navier Boundary Conditions

Matthias Köhne, Jürgen Saal, Laura Westermann

We consider the Stokes equations subject to Navier boundary conditions on a two-dimensional wedge domain with opening angle . We prove existence and uniqueness of…

math.AP2023

Stability Analysis for a Class of Heterogeneous Catalysis Models

Christian Gesse, Matthias Köhne, Jürgen Saal

We prove stability for a class of heterogeneous catalysis models in the -setting. We consider a setting in a finite three-dimensional pore of cylinder-like geometry, with the…

math.AP2022

Stable and unstable flow regimes for active fluids in the periodic setting

Christiane Bui, Christian Gesse, Jürgen Saal

Depending on the involved physiobiological parameters, stable or unstable behavior in active fluids is observed. In this paper a rigorous analytical justification of (in-)stability…

math.AP2020

Stokes and Navier-Stokes equations subject to partial slip on uniform -domains in -spaces

Pascal Hobus, Jürgen Saal

This note concerns well-posedness of the Stokes and Navier-Stokes equations on uniform -domains on . In particular, classes of non-Helmholtz domains, i.e., domains fo…

math.AP2019★ 12 cited

-theory for a fluid-structure interaction model

Robert Denk, Jürgen Saal

We consider a fluid-structure interaction model for an incompressible fluid where the elastic response of the free boundary is given by a damped Kirchhoff plate model. Utilizing th…

math.AP2018

Optimal Sobolev regularity for the Stokes equations on a 2D wedge domain

Matthias Köhne, Jürgen Saal, Laura Westermann

In this note we prove that the solution of the stationary and the instationary Stokes equations subject to perfect slip boundary conditions on a 2D wedge domain admits optimal regu…