In two-dimensional bounded Lipschitz domains, we analyze a convective Brinkman–
Forchheimer problem on the weighted spaces H 0 1 (ω, Ω)× L 2 (ω, Ω)/R, where ω belongs …

We develop an improved version of the parabolic Lipschitz truncation, which allows
qualitative control of the distributional time derivative and the preservation of zero boundary …

We propose a posteriori error estimators for classical low-order inf–sup stable and stabilized
finite element approximations of the Stokes problem with singular sources in two and three …

We show that on convex polytopes in two or three dimensions, the finite element Stokes
projection is stable on weighted spaces ${\mathbf {W}}^{1, p} _0 (\omega,\Omega)\times L …

We show the well posedness of the Poisson and Stokes problems on weighted spaces over
general Lipschitz domains. For a particular range of p, we consider those weights in the …

We investigate the global regularity for weak solutions to a generalized stationary Stokes
problem with BMO coefficients in a non-smooth domains. The results in this paper fall into …

We study the Stokes problem over convex polyhedral domains on weighted Sobolev
spaces. The weight is assumed to belong to the Muckenhoupt class A q for q∈(1,∞). We …

In this paper we consider the steady Baldwin-Lomax model, which is a rotational model
proposed to describe turbulent flows at statistical equilibrium. The Baldwin-Lomax model is …

In two dimensions, we propose and analyze an a posteriori error estimator for finite element
approximations of the stationary Navier--Stokes equations with singular sources on …

We consider a generalized steady Stokes system with discontinuous coefficients in a
nonsmooth domain when the inhomogeneous term belongs to a weighted L q space for 2< …