most citedThe Stokes and Poisson problem in variable exponent spaces

20 citations · 20 across the 4 of their papers we have counts for

collaborators
Showing math.APShow all

5 papers · 1 filter

math.AP2023

Weak solutions for steady, fully inhomogeneous generalized Navier-Stokes equations

Julius Jeßberger, Michael Růžička

We consider the question of existence of weak solutions for the fully inhomogeneous, stationary generalized Navier-Stokes equations for homogeneous, shear-thinning fluids. For a sh…

math.AP2021

Natural second order regularity for systems in the case using the -approximation

Luigi C. Berselli, Michael Růžička

In this paper we consider nonlinear problems with an operator depending only on the deformation tensor. We consider the class of operators derived from a potential and with

math.AP2021

Existence of steady solutions for a model for micropolar electrorheological fluid flows with not globally --Hölder continuous shear exponent

Alex Kaltenbach, Michael Růžička

In this paper, we study the existence of weak solutions to a steady system that describes the motion of a micropolar electrorheological fluid. The constitutive relations for the st…

math.AP2021

Existence of steady solutions for a general model for micropolar electrorheological fluid flows

Alex Kaltenbach, Michael Růžička

In this paper we study the existence of solutions to a steady system that describes the motion of a micropolar electrorheological fluid. The constitutive relations for the stress t…

math.AP201220 cited

The Stokes and Poisson problem in variable exponent spaces

Lars Diening, Daniel Lengeler, Michael Ruzicka

We study the Stokes and Poisson problem in the context of variable exponent spaces. We prove the existence of strong and weak solutions for bounded domains with C^{1,1} boundary wi…