This paper deals with an initial-boundary value problem modeling the unidirectional
pressure-driven flow of a second grade fluid in a plane channel with impermeable solid …

Global regularity for systems with p-structure depending on the symmetric gradient Skip to
content Should you have institutional access? Here's how to get it ... De Gruyter € EUR - Euro £ …

We prove an L q theory result for generalized Stokes system in a C^ 2, 1 C 2, 1 domain
complemented with the perfect slip boundary conditions and under Φ-growth conditions …

In this paper, we show that the so-called Korn inequality holds for vector fields with a zero
normal or tangential trace on a subset (of positive measure) of the boundary of Lipschitz …

For evolutionary planar flows of shear-thickening fluids in bounded domains we prove the
existence of a solution with the Hölder continuous velocity gradients and pressure. The …

We study the generalized stationary Stokes system in a bounded domain in the plane
equipped with perfect slip boundary conditions. We show natural stability results in …

We prove the existence of weak solutions for steady flows of electrorheological fluids with
homogeneous Navier-slip type boundary conditions provided $ p (x)> 2n/(n+ 2) $. To prove …

This paper is concerned with non-stationary flows of shear-thinning fluids in a bounded two-
dimensional C^ 2, 1 C 2, 1 domain. Assuming perfect slip boundary conditions, we provide a …

We consider the p-Laplacian system of N equations in n space variables, 1< p≤ 2, under
the homogeneous Navier slip boundary condition without friction. Here, the gradient of the …

In the presented work, we study the regularity of solutions to the generalized Navier-Stokes
problem up to a C 2 boundary in dimensions two and three. The point of our generalization …