Article
Publicly Available
An Optimal Adaptive Finite Element Method for an Obstacle Problem
-
Carsten Carstensen
and
Jun Hu
Published/Copyright:
June 13, 2015
Received: 2015-5-1
Revised: 2015-5-25
Accepted: 2015-5-27
Published Online: 2015-6-13
Published in Print: 2015-7-1
© 2015 by De Gruyter
Articles in the same Issue
- Frontmatter
- Numerical Simulation of Surface Acoustic Wave Actuated Separation of Rigid Enantiomers by the Fictitious Domain Lagrange Multiplier Method
- An Optimal Adaptive Finite Element Method for an Obstacle Problem
- On ℓ1-Regularization in Light of Nashed's Ill-Posedness Concept
- Shape Optimization by Pursuing Diffeomorphisms
- Analysis of a Stabilized CNLF Method with Fast Slow Wave Splittings for Flow Problems
- Some Recent Progress on Numerical Methods for Controlled Regime-Switching Models with Applications to Insurance and Risk Management
- Functional A Posteriori Error Estimates for Parabolic Time-Periodic Boundary Value Problems
- M. A. Krasnosel'skii Theorem and Iterative Methods for Solving Ill-Posed Linear Problems with a Self-Adjoint Operator
- Dual Weighted Residual Error Control for Frictional Contact Problems
Articles in the same Issue
- Frontmatter
- Numerical Simulation of Surface Acoustic Wave Actuated Separation of Rigid Enantiomers by the Fictitious Domain Lagrange Multiplier Method
- An Optimal Adaptive Finite Element Method for an Obstacle Problem
- On ℓ1-Regularization in Light of Nashed's Ill-Posedness Concept
- Shape Optimization by Pursuing Diffeomorphisms
- Analysis of a Stabilized CNLF Method with Fast Slow Wave Splittings for Flow Problems
- Some Recent Progress on Numerical Methods for Controlled Regime-Switching Models with Applications to Insurance and Risk Management
- Functional A Posteriori Error Estimates for Parabolic Time-Periodic Boundary Value Problems
- M. A. Krasnosel'skii Theorem and Iterative Methods for Solving Ill-Posed Linear Problems with a Self-Adjoint Operator
- Dual Weighted Residual Error Control for Frictional Contact Problems
