This pa.per analyzes the stability and accuracy of various finite element approxima-tion;,: Lo the linearized two-dimensional ad vection equation. Four tria.ngula.r clements>vith linear basis functions are included along with a rectangular element with bilin-p;u basis functions. In addition, second-and fourth-order finitP ditferencP schPmes;up Pxarnined for comparison. Time is discrPtized ·with thP IPapfrog met.hod. The criss-cross triangle formulation is found to be unstable. The best schemes are the isosceles triangles with linear basis functions and the rectangles ·with bilinear basis functions.
This article deals with a six-parameter flux corrected transport (FCT) Taylor Galerkin finite elemen...
Abstract. The problem of nonlinear stability of computational schemes is very important in numerical...
The field of Computational Fluid Dynamics (CFD) is constantly finding new ways to improve simulation...
Abst ract--Th is paper analyzes the stability of the finite-element approximation to the linearized ...
AbstractThis paper analyzes the stability of the finite-element approximation to the linearized two-...
The numerical stability of standard finite element schemes applied to the advection–diffusion equati...
We give a brief overview of stabilized finite element methods and illustrate the developments appli...
7.50Available from British Library Document Supply Centre- DSC:3310.76(8517) / BLDSC - British Libra...
Numerical stability and accuracy of finite-difference schemes on a skewed non-uniform mesh are inves...
In this work we will introduce and analyze the Arbitrary Lagrangian Eule-rian formulation for a mode...
This thesis investigates the accuracy and stability of finite element solutions of the shallow water...
Abstract. We give a brief overview of stabilized finite element methods and illus-trate the developm...
We construct a stabilized finite element method for linear and nonlinear unsteady advection–diffusio...
SIGLELD:8053.4155(RL--82-102) / BLDSC - British Library Document Supply CentreGBUnited Kingdo
AbstractIn this study an explicit central difference approximation of the generalized leap-frog type...
This article deals with a six-parameter flux corrected transport (FCT) Taylor Galerkin finite elemen...
Abstract. The problem of nonlinear stability of computational schemes is very important in numerical...
The field of Computational Fluid Dynamics (CFD) is constantly finding new ways to improve simulation...
Abst ract--Th is paper analyzes the stability of the finite-element approximation to the linearized ...
AbstractThis paper analyzes the stability of the finite-element approximation to the linearized two-...
The numerical stability of standard finite element schemes applied to the advection–diffusion equati...
We give a brief overview of stabilized finite element methods and illustrate the developments appli...
7.50Available from British Library Document Supply Centre- DSC:3310.76(8517) / BLDSC - British Libra...
Numerical stability and accuracy of finite-difference schemes on a skewed non-uniform mesh are inves...
In this work we will introduce and analyze the Arbitrary Lagrangian Eule-rian formulation for a mode...
This thesis investigates the accuracy and stability of finite element solutions of the shallow water...
Abstract. We give a brief overview of stabilized finite element methods and illus-trate the developm...
We construct a stabilized finite element method for linear and nonlinear unsteady advection–diffusio...
SIGLELD:8053.4155(RL--82-102) / BLDSC - British Library Document Supply CentreGBUnited Kingdo
AbstractIn this study an explicit central difference approximation of the generalized leap-frog type...
This article deals with a six-parameter flux corrected transport (FCT) Taylor Galerkin finite elemen...
Abstract. The problem of nonlinear stability of computational schemes is very important in numerical...
The field of Computational Fluid Dynamics (CFD) is constantly finding new ways to improve simulation...