Karatson and Korotov developed a sharp upper global a posteriori error estimator for a large class of nonlinear problems of elliptic type, see J. Karatson, S. Korotov (2009). The goal of this paper is to check its numerical performance, and to demonstrate the efficiency and accuracy of this estimator on the base of quasilinear elliptic equations of the second order. The focus will be on the technical and numerical aspects and on the components of the error estimation, especially on the adequate solution of the involved auxiliary problem
linear elliptic problem. Abstract. The error of the finite element solution of linear elliptic probl...
Abstract. Two types of pointwise a posteriori error estimates are presented for gradients of finite ...
[Received on xx September 2006] We develop the a-posteriori error analysis of hp-version interior-pe...
summary:Karátson and Korotov developed a sharp upper global a posteriori error estimator for a large...
summary:Karátson and Korotov developed a sharp upper global a posteriori error estimator for a large...
summary:Karátson and Korotov developed a sharp upper global a posteriori error estimator for a large...
Karatson and Korotov developed a sharp upper global a posteriori error estimator for a large class o...
The paper is devoted to the problem of verification of accuracy of approximate solutions obtained in...
summary:The paper is devoted to the problem of verification of accuracy of approximate solutions obt...
summary:The paper is devoted to the problem of verification of accuracy of approximate solutions obt...
We introduce two residual type a posteriori error estimators for second-order elliptic partial diffe...
AbstractMany works have reported results concerning the mathematical analysis of the performance of ...
Abstract. In this paper, we consider the a posteriori error estimates of the finite volume element m...
The equilibrated residual method and the method of hypercircle are popular methods for a posteriori ...
summary:The equilibrated residual method and the method of hypercircle are popular methods for a pos...
linear elliptic problem. Abstract. The error of the finite element solution of linear elliptic probl...
Abstract. Two types of pointwise a posteriori error estimates are presented for gradients of finite ...
[Received on xx September 2006] We develop the a-posteriori error analysis of hp-version interior-pe...
summary:Karátson and Korotov developed a sharp upper global a posteriori error estimator for a large...
summary:Karátson and Korotov developed a sharp upper global a posteriori error estimator for a large...
summary:Karátson and Korotov developed a sharp upper global a posteriori error estimator for a large...
Karatson and Korotov developed a sharp upper global a posteriori error estimator for a large class o...
The paper is devoted to the problem of verification of accuracy of approximate solutions obtained in...
summary:The paper is devoted to the problem of verification of accuracy of approximate solutions obt...
summary:The paper is devoted to the problem of verification of accuracy of approximate solutions obt...
We introduce two residual type a posteriori error estimators for second-order elliptic partial diffe...
AbstractMany works have reported results concerning the mathematical analysis of the performance of ...
Abstract. In this paper, we consider the a posteriori error estimates of the finite volume element m...
The equilibrated residual method and the method of hypercircle are popular methods for a posteriori ...
summary:The equilibrated residual method and the method of hypercircle are popular methods for a pos...
linear elliptic problem. Abstract. The error of the finite element solution of linear elliptic probl...
Abstract. Two types of pointwise a posteriori error estimates are presented for gradients of finite ...
[Received on xx September 2006] We develop the a-posteriori error analysis of hp-version interior-pe...