We consider unsteady flows of incompressible fluids with a general implicit constitutive
equation relating the deviatoric part of the Cauchy stress S and the symmetric part of the …

We prove weak-strong uniqueness in the class of admissible measure-valued solutions for
the isentropic Euler equations in any space dimension and for the Savage–Hutter model of …

The paper concerns the model of a flow of non-Newtonian fluid with nonstandard growth
conditions of the Cauchy stress tensor. Contrary to standard power-law type rheology, we …

We develop the analysis of finite element approximations of implicit power-law-like models
for viscous incompressible fluids. The Cauchy stress and the symmetric part of the velocity …

The paper concerns existence of weak solutions to the equations describing a motion of
some non‐Newtonian fluids with non‐standard growth conditions of the Cauchy stress …

Our studies are directed to the existence of weak solutions to a parabolic problem containing
a multi-valued term. The problem is formulated in the language of maximal monotone …

We consider steady flows of incompressible fluids with power-law-like rheology given by an
implicit constitutive equation relating the Cauchy stress and the symmetric part of the velocity …

Our purpose is to show the existence of weak solutions to steady flow of non-Newtonian
incompressible fluids with nonstandard growth conditions of the Cauchy stress tensor. We …

We study the elliptic inclusion given in the following divergence form &-div\, A (x, ∇ u) ∋
f\quad in\quad Ω,\&u= 0\quad on\quad ∂ Ω.-div A (x,∇ u)∋ f in Ω, u= 0 on∂ Ω. As we …

This thesis provides qualitative convergence results of a sequence of numerical
approximate solutions for the flow of incompressible fluids subject to an implicit constitutive …