Abstract. A standard approach to the non-stationary, incompressible Navier-Stokes model is to split the problem into linearized auxiliary problems of Oseen type. In this paper, a unied numerical analysis for nite element discretizations using the local projection stabilization method with either equal-order or inf-sup stable velocity-pressure pairs in the case of continuous pressure approximation is presented. Moreover, a careful comparison of both variants is given
The local projection stabilization (LPS) method in space is considered to approximate the evolutiona...
This work presents and analyzes a new residual local projection stabilized finite element method (RE...
Finite element formulations based on stabilized bilinear and linear equal-order-interpolation veloci...
We analyze Local Projection Stabilization (LPS) methods for the solution of Stokes problem using equ...
The simulation of incompressible flow problems with pairs of velocity-pressure finite element spaces...
We discuss in this paper some implementation aspects of a finite element formulation for the incompr...
AbstractFormulated in terms of velocity, pressure and the extra stress tensor, the incompressible Na...
A local projection stabilization (LPS) method in space is considered to approximate the evolutionary...
This paper studies non inf-sup stable nite element approximations to the evolutionary Navier{Stoke...
Discretizations of incompressible flow problems with pairs of finite element spaces that do not sati...
An a priori analysis for a generalized local projection stabilized finite element approximation of t...
A finite element error analysis of a local projection stabilization (LPS) method for the time-depen...
A finite element error analysis of a local projection stabilization (LPS) method for the time-depend...
A finite element error analysis of a local projection stabilization (LPS) method for the time-depend...
The local projection stabilization (LPS) method in space is consid-ered to approximate the evolution...
The local projection stabilization (LPS) method in space is considered to approximate the evolutiona...
This work presents and analyzes a new residual local projection stabilized finite element method (RE...
Finite element formulations based on stabilized bilinear and linear equal-order-interpolation veloci...
We analyze Local Projection Stabilization (LPS) methods for the solution of Stokes problem using equ...
The simulation of incompressible flow problems with pairs of velocity-pressure finite element spaces...
We discuss in this paper some implementation aspects of a finite element formulation for the incompr...
AbstractFormulated in terms of velocity, pressure and the extra stress tensor, the incompressible Na...
A local projection stabilization (LPS) method in space is considered to approximate the evolutionary...
This paper studies non inf-sup stable nite element approximations to the evolutionary Navier{Stoke...
Discretizations of incompressible flow problems with pairs of finite element spaces that do not sati...
An a priori analysis for a generalized local projection stabilized finite element approximation of t...
A finite element error analysis of a local projection stabilization (LPS) method for the time-depen...
A finite element error analysis of a local projection stabilization (LPS) method for the time-depend...
A finite element error analysis of a local projection stabilization (LPS) method for the time-depend...
The local projection stabilization (LPS) method in space is consid-ered to approximate the evolution...
The local projection stabilization (LPS) method in space is considered to approximate the evolutiona...
This work presents and analyzes a new residual local projection stabilized finite element method (RE...
Finite element formulations based on stabilized bilinear and linear equal-order-interpolation veloci...