A mixed finite element method (MFEM) stabilized for the two kinds of problems related to the incompressible fluid flow is demonstrated. In the first kind, the Newtonian fluid flow is illustrated with the MFEM and considered discontinuous scheme. Initially, the model equations are considered nonlinear and un-stabilize. The model equations are solved for linear terms with the special technique first and then the model equation with the extra added term is utilized later to stabilize the model equations. A steady-state viscoelastic Oseen fluid flow model with Oldroyd-B type formulations was demonstrated in the second kind of problem with SUPG method. The nonlinear problems are linearized through the Oseen scheme. Numerical results for both the...
Discretizations of incompressible flow problems with pairs of finite element spaces that do not sati...
AbstractBased on the domain decomposition and finite element discretization, a parallel two-level li...
This paper presents an extension to stabilized methods of the standard technique for the numerical a...
European Congress on Computational Methods in Applied Sciences and Engineering, Barcelona 11-14 sept...
Despite its numerical challenges, finite element method is used to compute viscous fluid flow. A con...
In this thesis an implicit Semi-Discrete Stabilized eXtended Finite Element formulation has been suc...
We present an overview of the most common numerical solution strategies for the incompressible Navie...
The Finite Element Method (FEM) is a powerful numerical tool, that permits the resolution of problem...
Mathematical aspects of finite element methods are surveyed for incompressible viscous flows, concen...
A stabilized finite element formulation for incompressible viscous flows is derived. The starting po...
Several topics arising in the finite element solution of the incompressible Navier-Stokes equations ...
AbstractIn this article we study a boundary control problem for an Oseen-type model of viscoelastic ...
In this paper, a three-field finite element stabilized formulation for the incompressible viscoelast...
The design of efficient, robust and flexible numerical schemes to cope with nonlinear CFD problems has ...
This dissertation is devoted to the finite element (FE) approximation of equations describing the mo...
Discretizations of incompressible flow problems with pairs of finite element spaces that do not sati...
AbstractBased on the domain decomposition and finite element discretization, a parallel two-level li...
This paper presents an extension to stabilized methods of the standard technique for the numerical a...
European Congress on Computational Methods in Applied Sciences and Engineering, Barcelona 11-14 sept...
Despite its numerical challenges, finite element method is used to compute viscous fluid flow. A con...
In this thesis an implicit Semi-Discrete Stabilized eXtended Finite Element formulation has been suc...
We present an overview of the most common numerical solution strategies for the incompressible Navie...
The Finite Element Method (FEM) is a powerful numerical tool, that permits the resolution of problem...
Mathematical aspects of finite element methods are surveyed for incompressible viscous flows, concen...
A stabilized finite element formulation for incompressible viscous flows is derived. The starting po...
Several topics arising in the finite element solution of the incompressible Navier-Stokes equations ...
AbstractIn this article we study a boundary control problem for an Oseen-type model of viscoelastic ...
In this paper, a three-field finite element stabilized formulation for the incompressible viscoelast...
The design of efficient, robust and flexible numerical schemes to cope with nonlinear CFD problems has ...
This dissertation is devoted to the finite element (FE) approximation of equations describing the mo...
Discretizations of incompressible flow problems with pairs of finite element spaces that do not sati...
AbstractBased on the domain decomposition and finite element discretization, a parallel two-level li...
This paper presents an extension to stabilized methods of the standard technique for the numerical a...