AbstractIn this article, the variational formulation of the two-dimensional viscoelastic fluid motion problem and its finite element approximation are considered. An local error estimate for the velocity with H1-norm and the pressure with L2-norm is obtained; and a uniform error estimate for the velocity and pressure with the above norms is provided if the given data satisfies the uniqueness condition
For general applicability in arbitrary geometries, viscoelastic fluid modelsmust have regular viscom...
For general applicability in arbitrary geometries, viscoelastic fluid modelsmust have regular viscom...
For general applicability in arbitrary geometries, viscoelastic fluid modelsmust have regular viscom...
AbstractIn this article we study a boundary control problem for an Oseen-type model of viscoelastic ...
The present work is dedicated to the study of numerical schemes for a viscoelastic bar vibrating lon...
The present work is dedicated to the study of numerical schemes for a viscoelastic bar vibrating lon...
AbstractThis paper is concerned with the initial boundary value problems of the system modeling the ...
An optimal {\em a priori} error estimate ${\cal O}\left(h^{k}+\Delta t\right)$, result is presented ...
In this paper, a semidiscrete finite element Galerkin method for the equations of motion arising in ...
In this paper, a dynamic viscoelastic problem is numerically studied. The variational problem is wr...
In this paper, a dynamic viscoelastic problem is numerically studied. The variational problem is wr...
In this paper, a dynamic viscoelastic problem is numerically studied. The variational problem is wr...
In this paper, a semidiscrete finite element Galerkin method for the equations of motion arising in ...
Finite element Galerkin method is applied to equations of motion arising in the KelvinVoigt model of...
AbstractIn this work, the numerical approximation of a viscoelastic problem is studied. A fully disc...
For general applicability in arbitrary geometries, viscoelastic fluid modelsmust have regular viscom...
For general applicability in arbitrary geometries, viscoelastic fluid modelsmust have regular viscom...
For general applicability in arbitrary geometries, viscoelastic fluid modelsmust have regular viscom...
AbstractIn this article we study a boundary control problem for an Oseen-type model of viscoelastic ...
The present work is dedicated to the study of numerical schemes for a viscoelastic bar vibrating lon...
The present work is dedicated to the study of numerical schemes for a viscoelastic bar vibrating lon...
AbstractThis paper is concerned with the initial boundary value problems of the system modeling the ...
An optimal {\em a priori} error estimate ${\cal O}\left(h^{k}+\Delta t\right)$, result is presented ...
In this paper, a semidiscrete finite element Galerkin method for the equations of motion arising in ...
In this paper, a dynamic viscoelastic problem is numerically studied. The variational problem is wr...
In this paper, a dynamic viscoelastic problem is numerically studied. The variational problem is wr...
In this paper, a dynamic viscoelastic problem is numerically studied. The variational problem is wr...
In this paper, a semidiscrete finite element Galerkin method for the equations of motion arising in ...
Finite element Galerkin method is applied to equations of motion arising in the KelvinVoigt model of...
AbstractIn this work, the numerical approximation of a viscoelastic problem is studied. A fully disc...
For general applicability in arbitrary geometries, viscoelastic fluid modelsmust have regular viscom...
For general applicability in arbitrary geometries, viscoelastic fluid modelsmust have regular viscom...
For general applicability in arbitrary geometries, viscoelastic fluid modelsmust have regular viscom...