We derive new a posteriori error estimates for the finite element solution of an elliptic eigenvalue problem, which take into account also the effects of the polygonal approximation of the domain. This suggests local error indicators that can be used to drive a procedure handling the mesh refinement together with the approximation of the domain
A posteriori error estimators are derived for linear finite element approximations to elliptic obsta...
An a posteriori error estimator is obtained for a nonconforming finite element approximation of a li...
We develop a new reduced basis (RB) method for the rapid and reliable approximation of parametrized ...
We derive new a posteriori error estimates for the finite element solution of an elliptic eigenvalue...
SIGLEAvailable from TIB Hannover: RR 1606(2001,8) / FIZ - Fachinformationszzentrum Karlsruhe / TIB -...
This paper deals with a posteriori error estimators for the linear finite element approx-imation of ...
AbstractIn this paper, we derive a posteriori error estimates for the finite element approximation o...
In this paper, we derive a posteriori error estimates for the finite element approximation of quadra...
In this paper, we derive a posteriori error estimates for the finite element approximation of a clas...
In this paper, we present an a posteriori error analysis for the finite element approximation of con...
Abstract. Let u e H be the exact solution of a given selfadjoint elliptic boundary value problem, wh...
We study a posteriori error control of finite element approximation of the elliptic obstacle problem...
AbstractWe analyse three different a posteriori error estimators for elliptic partial differential e...
We consider a finite element method for the elliptic obstacle problem over polyhedral domains in $\R...
Abstract. An a posteriori error estimator is obtained for a nonconforming finite element approximati...
A posteriori error estimators are derived for linear finite element approximations to elliptic obsta...
An a posteriori error estimator is obtained for a nonconforming finite element approximation of a li...
We develop a new reduced basis (RB) method for the rapid and reliable approximation of parametrized ...
We derive new a posteriori error estimates for the finite element solution of an elliptic eigenvalue...
SIGLEAvailable from TIB Hannover: RR 1606(2001,8) / FIZ - Fachinformationszzentrum Karlsruhe / TIB -...
This paper deals with a posteriori error estimators for the linear finite element approx-imation of ...
AbstractIn this paper, we derive a posteriori error estimates for the finite element approximation o...
In this paper, we derive a posteriori error estimates for the finite element approximation of quadra...
In this paper, we derive a posteriori error estimates for the finite element approximation of a clas...
In this paper, we present an a posteriori error analysis for the finite element approximation of con...
Abstract. Let u e H be the exact solution of a given selfadjoint elliptic boundary value problem, wh...
We study a posteriori error control of finite element approximation of the elliptic obstacle problem...
AbstractWe analyse three different a posteriori error estimators for elliptic partial differential e...
We consider a finite element method for the elliptic obstacle problem over polyhedral domains in $\R...
Abstract. An a posteriori error estimator is obtained for a nonconforming finite element approximati...
A posteriori error estimators are derived for linear finite element approximations to elliptic obsta...
An a posteriori error estimator is obtained for a nonconforming finite element approximation of a li...
We develop a new reduced basis (RB) method for the rapid and reliable approximation of parametrized ...