An efficient parallel finite element method is introduced for solving the steady-state
Smagorinsky model in which a fully overlapping domain decomposition is considered for …

This work studies a parallel grad-div stabilized finite element algorithm for the damped
Stokes equations. In this algorithm, in the light of a fully overlapping domain decomposition …

In this paper, the mixed finite element methods are considered for the Navier–Stokes
equations with damping. Optimal error estimates of the H 1-norm and L 2-norm for the …

Based on two-grid discretization and domain decomposition approach, this paper presents
and studies two local and parallel finite element algorithms for the 2D/3D steady Stokes …

In this paper, the stabilized mixed finite element methods are presented for the Navier‐
Stokes equations with damping. The existence and uniqueness of the weak solutions are …

We study subgrid artificial viscosity methods for approximating solutions to the Navier–
Stokes equations. Two methods are introduced that add viscous stabilization via an artificial …

In this article, two multi-level stabilized algorithms for the Navier–Stokes equations with
damping are studied. The algorithms combine the stabilized finite element technique with …

This study considers an efficient two-step stabilized finite element algorithm for the
simulation of Smagorinsky model, which involves solving a stabilized nonlinear …

A combination method of the Newton iteration and the two-level stabilized finite element
algorithm based on local Gauss integration is constructed for solving numerically the steady …

In this work, we propose a parallel grad‐div stabilized finite element algorithm for the Navier–
Stokes equations attached with a nonlinear damping term, using a fully overlapping domain …