Add to ORKGAMSMOS subject classication N N Keywords nite element method parabolic integro dierential equation Sobolev equation diusion equation The stability in L norm is considered for the Ritz Volterra projection and some applications are presented in this paper As a result point wise error estimates are established for the nite ele ment approximation for the parabolic integro dierential equation Sobolev equations and a diusion equation with non local boundary value proble
We propose and analyse an alternate approach to a priori error estimates for the semidiscrete Galerk...
We propose and analyse an alternate approach to a priori error estimates for the semidiscrete Galerk...
Ritz-Galerkin approximations of the following two problems are considered: (i) boundary-value proble...
In this paper we first study the stability of Ritz-Volterra projection and its maximum norm estimate...
summary:In this paper we first study the stability of Ritz-Volterra projection (see below) and its m...
We derive a posteriori error estimates for both semidiscrete and implicit fully dis-rete backward Eu...
As a model of the second order elliptic equation with non-trivial boundary conditions, we consider t...
We derive a posteriori error estimates in the $L_\infty((0,T];L_\infty(\Omega))$ norm for approximat...
In this report, we consider the Poisson problem on a domain with regular boundary and discretize it ...
We survey work on stability and smoothing estimates in maximum-norm for spatially semidiscrete finit...
Abstract. We survey work on stability and smoothing estimates in maximum-norm for spatially semidisc...
Abstract. We consider the finite element method applied to nonlinear Sobolev equation with smooth da...
We consider semidiscrete solutions in quasi-uniform finite element spaces of order O(hr) of the init...
We analyze the semidiscrete mixed nite element methods for parabolic integro-dierential equations wh...
We derive a posteriori error estimates in the L∞((0, T];L∞(Ω)) norm for approxima-tions of solutions...
We propose and analyse an alternate approach to a priori error estimates for the semidiscrete Galerk...
We propose and analyse an alternate approach to a priori error estimates for the semidiscrete Galerk...
Ritz-Galerkin approximations of the following two problems are considered: (i) boundary-value proble...
In this paper we first study the stability of Ritz-Volterra projection and its maximum norm estimate...
summary:In this paper we first study the stability of Ritz-Volterra projection (see below) and its m...
We derive a posteriori error estimates for both semidiscrete and implicit fully dis-rete backward Eu...
As a model of the second order elliptic equation with non-trivial boundary conditions, we consider t...
We derive a posteriori error estimates in the $L_\infty((0,T];L_\infty(\Omega))$ norm for approximat...
In this report, we consider the Poisson problem on a domain with regular boundary and discretize it ...
We survey work on stability and smoothing estimates in maximum-norm for spatially semidiscrete finit...
Abstract. We survey work on stability and smoothing estimates in maximum-norm for spatially semidisc...
Abstract. We consider the finite element method applied to nonlinear Sobolev equation with smooth da...
We consider semidiscrete solutions in quasi-uniform finite element spaces of order O(hr) of the init...
We analyze the semidiscrete mixed nite element methods for parabolic integro-dierential equations wh...
We derive a posteriori error estimates in the L∞((0, T];L∞(Ω)) norm for approxima-tions of solutions...
We propose and analyse an alternate approach to a priori error estimates for the semidiscrete Galerk...
We propose and analyse an alternate approach to a priori error estimates for the semidiscrete Galerk...
Ritz-Galerkin approximations of the following two problems are considered: (i) boundary-value proble...