International audienceWe consider the stability and convergence analysis of pressure stabilized finite element approximations of the transient Stokes' equation. The analysis is valid for a class of symmetric pressure stabilization operators. Provided the initial data is chosen as a specific (pressure stabilization dependent) Ritz-projection, we get unconditional stability and optimal convergence for both pressure and velocity approximations, in natural norms. For arbitrary interpolations of the initial data, a condition between the space and time discretization parameters has to be verified in order guarantee pressure stabilit
This paper studies non inf-sup stable nite element approximations to the evolutionary Navier{Stoke...
In this work we propose stabilized finite element methods for Stokes’, Maxwell’s and Darcy’s proble...
In this study, we consider some recent stabilization techniques for the Stokes' problem and show tha...
International audienceWe consider the stability and convergence analysis of pressure stabilized fini...
We consider the stability and convergence analysis of pressure stabilized finite element approximati...
We consider the stability and convergence analysis of pressure stabilized finite element approximati...
We analyze pressure stabilized finite element methods for the solution of the generalized Stokes pro...
We introduce and analyze discontinuous Galerkin time discretizations coupled with continuous finite ...
International audienceWe propose a new analysis for the PSPG method applied to the transient Stokes'...
This work establishes a formal derivation of local projection stabilized methods as a result of an e...
This work concerns the development of stabilized finite element methods for the Stokes problem consi...
AbstractThis paper considers a stabilized method based on the difference between a consistent and an...
Discretizations of incompressible flow problems with pairs of finite element spaces that do not sati...
In this paper we propose a stabilized conforming finite volume element method for the Stokes equatio...
In this work we propose stabilized finite element methods for Stokesʼ, Maxwellʼs and Darcyʼs problem...
This paper studies non inf-sup stable nite element approximations to the evolutionary Navier{Stoke...
In this work we propose stabilized finite element methods for Stokes’, Maxwell’s and Darcy’s proble...
In this study, we consider some recent stabilization techniques for the Stokes' problem and show tha...
International audienceWe consider the stability and convergence analysis of pressure stabilized fini...
We consider the stability and convergence analysis of pressure stabilized finite element approximati...
We consider the stability and convergence analysis of pressure stabilized finite element approximati...
We analyze pressure stabilized finite element methods for the solution of the generalized Stokes pro...
We introduce and analyze discontinuous Galerkin time discretizations coupled with continuous finite ...
International audienceWe propose a new analysis for the PSPG method applied to the transient Stokes'...
This work establishes a formal derivation of local projection stabilized methods as a result of an e...
This work concerns the development of stabilized finite element methods for the Stokes problem consi...
AbstractThis paper considers a stabilized method based on the difference between a consistent and an...
Discretizations of incompressible flow problems with pairs of finite element spaces that do not sati...
In this paper we propose a stabilized conforming finite volume element method for the Stokes equatio...
In this work we propose stabilized finite element methods for Stokesʼ, Maxwellʼs and Darcyʼs problem...
This paper studies non inf-sup stable nite element approximations to the evolutionary Navier{Stoke...
In this work we propose stabilized finite element methods for Stokes’, Maxwell’s and Darcy’s proble...
In this study, we consider some recent stabilization techniques for the Stokes' problem and show tha...