Artikel
Open Access
Pointwise a Posteriori Error Analysis for an Adaptive Penalty Finite Element Method for the Obstacle Problem
-
Donald A. French
,
Stig Larsson
Veröffentlicht/Copyright:
1. Januar 2001
Received: 2000-10-06
Revised: 2000-12-16
Accepted: 2001-03-21
Published Online: 2001
Published in Print: 2001
© Institute of Mathematics, NAS of Belarus
Artikel in diesem Heft
- Resolvent Estimates in l_p for Discrete Laplacians on Irregular Meshes and Maximum-norm Stability of Parabolic Finite Difference Schemes
- Pointwise a Posteriori Error Analysis for an Adaptive Penalty Finite Element Method for the Obstacle Problem
- Integral Equations of the Linear Sloshing in an Infinite Chute and Their Discretization
- Difference Schemes with Nonlocal Boundary Conditions
- On the Strong Stability of Operator-Difference Schemes in Time-Integral Norms
- Solution of Time-dependent Advection-Diffusion Problems with the Sparse-grid Combination Technique and a Rosenbrock Solver
- Multigrid for the Wilson Mortar Element Method
Schlagwörter für diesen Artikel
elliptic obstacle problem;
a posteriori error estimate;
residual;
maximum norm;
adaptive;
finite element;
penalty method;
duality argument
Creative Commons
BY-NC-ND 4.0
Artikel in diesem Heft
- Resolvent Estimates in l_p for Discrete Laplacians on Irregular Meshes and Maximum-norm Stability of Parabolic Finite Difference Schemes
- Pointwise a Posteriori Error Analysis for an Adaptive Penalty Finite Element Method for the Obstacle Problem
- Integral Equations of the Linear Sloshing in an Infinite Chute and Their Discretization
- Difference Schemes with Nonlocal Boundary Conditions
- On the Strong Stability of Operator-Difference Schemes in Time-Integral Norms
- Solution of Time-dependent Advection-Diffusion Problems with the Sparse-grid Combination Technique and a Rosenbrock Solver
- Multigrid for the Wilson Mortar Element Method
