lized method Abstract. A new stabilized nite element method is introduced for the linearized version of the Navier-Stokes equation, containing a dominating zeroth order term. The method consists in subtracting a mesh dependent term from the formulation without compromising consistency. The design of this mesh dependent term, as well as the stabilization parameter involved, are suggested by bubble condensation. Stability is proven for any combination of velocity and pressure spaces, under the hypotheses of continuity for the pressure space. Optimal order error estimates are derived for the velocity and the pressure, using the standard norms for these unknowns. Numerical experiments conrming these theoretical results are presented. 1 Gabriel ...
In this paper, a general technique is developed to enlarge the velocity space V_h"1 of the unst...
In this paper we extend the recently introduced edge stabilization method to the case of non-conform...
The standard implementation of stabilized finite element methods with a piece-wise function space of...
Summary. An unusual stabilized finite element is presented and analyzed herein for a generalized Sto...
An unusual stabilized finite element is presented and analyzed herein for a generalized Stokes probl...
An unusual stabilized finite element is presented and analyzed herein for a generalized Stokes probl...
Consiglio Nazionale delle Ricerche (CNR). Biblioteca Centrale / CNR - Consiglio Nazionale delle Rich...
AbstractFormulated in terms of velocity, pressure and the extra stress tensor, the incompressible Na...
This work is devoted to the finite element discretization of the incompressible Navier--Stokes equat...
In this paper we describe a finite element formulation for the numerical solution of the stationary ...
In this paper we describe a finite element formulation for the numerical solution of the stationary ...
In this paper we extend the recently introduced edge stabilization method to the case of non-conform...
Edge stabilized finite elements are obtained by adding a least-square penalization on the gradient j...
153 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 2008.This work focuses on developi...
We consider a fully discrete stabilized finite element method for the Navier-Stokes equations which ...
In this paper, a general technique is developed to enlarge the velocity space V_h"1 of the unst...
In this paper we extend the recently introduced edge stabilization method to the case of non-conform...
The standard implementation of stabilized finite element methods with a piece-wise function space of...
Summary. An unusual stabilized finite element is presented and analyzed herein for a generalized Sto...
An unusual stabilized finite element is presented and analyzed herein for a generalized Stokes probl...
An unusual stabilized finite element is presented and analyzed herein for a generalized Stokes probl...
Consiglio Nazionale delle Ricerche (CNR). Biblioteca Centrale / CNR - Consiglio Nazionale delle Rich...
AbstractFormulated in terms of velocity, pressure and the extra stress tensor, the incompressible Na...
This work is devoted to the finite element discretization of the incompressible Navier--Stokes equat...
In this paper we describe a finite element formulation for the numerical solution of the stationary ...
In this paper we describe a finite element formulation for the numerical solution of the stationary ...
In this paper we extend the recently introduced edge stabilization method to the case of non-conform...
Edge stabilized finite elements are obtained by adding a least-square penalization on the gradient j...
153 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 2008.This work focuses on developi...
We consider a fully discrete stabilized finite element method for the Navier-Stokes equations which ...
In this paper, a general technique is developed to enlarge the velocity space V_h"1 of the unst...
In this paper we extend the recently introduced edge stabilization method to the case of non-conform...
The standard implementation of stabilized finite element methods with a piece-wise function space of...