We develop in this paper a discretization for the convection term in variable density
unstationary Navier–Stokes equations, which applies to low‐order non‐conforming finite …

In this paper, we study an edge-stabilization Galerkin approximation scheme for the
constrained optimal-control problem governed by convection-dominated diffusion equation …

This thesis is concerned with new numerical and algorithmic tools for flows with pressure
and shear dependent viscosity together with the necessary background of the generalized …

In this paper, we apply the interior penalty method analyzed in Burman and Fernàndez [E.
Burman, M. Fernàndez, Continuous interior penalty finite element method for the time …

We analyse a non-conforming finite-element method to approximate advection–diffusion–
reaction equations. The method is stabilized by penalizing the jumps of the solution and …

The algebraic flux correction (AFC) paradigm is equipped with efficient solution strategies for
implicit time‐stepping schemes. It is shown that Newton‐like techniques can be applied to …

Nous développons dans cette thèse un schéma numérique pour la résolution sur des
maillages non-structurés d'un système d'équations couplant les équations de Navier-Stokes …

In this paper, we study a posteriori error estimates of the edge stabilization Galerkin method
for the constrained optimal control problem governed by convection-dominated diffusion …

We develop in this paper a discretization for the convection term in variable density
unstationary Navier-Stokes equations, which applies to low-order non-conforming finite …

We address in this paper the numerical solution of the variable density unstationary Navier-
Stokes equations:∂ t̺+∇· ̺u= 0(2.1 a)∂ t (̺u)+∇·(̺u⊗ u)−∇· τ+ Vp= f(2.1 b) where∂ t …