We consider a Banach spaces-based mixed variational formulation that has been recently
proposed for the nonlinear problem given by the stationary convective Brinkman …

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 …

In this paper we consider a Banach spaces-based fully-mixed variational formulation that
has been recently proposed for the coupling of the stationary Brinkman–Forchheimer and …

In this paper we consider a partially augmented fully-mixed variational formulation that has
been recently proposed for the coupling of the stationary Brinkman–Forchheimer and …

In two dimensions, we propose and analyse an iterative a posteriori error indicator for the
discontinuous Galerkin finite element approximations of the Stokes equations under …

We consider a mixed variational formulation recently proposed for the coupling of the
Brinkman--Forchheimer and Darcy equations and develop the first reliable and efficient …

This work deals with the a posteriori error estimates for the Darcy–Forchheimer problem. We
first introduce the corresponding variational formulation for the nonlinear problem and …

In this paper we consider Banach spaces-based fully-mixed variational formulations recently
proposed for the Boussinesq and the Oberbeck–Boussinesq models, and develop reliable …

In two-dimensional Lipschitz domains, we analyze a Brinkman--Darcy--Forchheimer
problem on the weighted spaces $\mathbf {H} _0^ 1 (\omega,\Omega)\times L^ 2 …

In Lipschitz two-dimensional domains, we study a Brinkman–Darcy–Forchheimer problem
on the weighted spaces H1 0 (ω, Ω)× L2 (ω, Ω)/R, where ω belongs to the Muckenhoupt …