A posteriori error estimators for obstacle problems - Another look

Numerische Mathematik

Volumn 101, Issue 3, 2005, Pages 415-421

  Braess, Dietrich ^a  

^a RUHR UNIVERSITY BOCHUM   (Germany)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 29144485659     PISSN: 0029599X     EISSN: None     Source Type: Journal    
DOI: 10.1007/s00211-005-0634-1     Document Type: Article

References (10)

1. Ainsworth, M., Oden, T.J.: A Posteriori Error Estimation in Finite Element Analysis. Wiley, Chichester, 2000
2. Bartels, C., Carstensen, C.: Averaging techniques yield reliable a posteriori finite element error control for obstacle problems. Numer. Math. 99, 225-249 (2004)
3. Braess, D.: Finite Elements: Theory, Fast Solvers and Applications in Solid Mechanics. Cambridge University Press, 2001
4. Carstensen, C., Bartels, S.: Each averaging technique yields reliable a posteriori error control in FEM on unstructured grids part I: Low order conforming, nonconforming, and mixed FEM. Math. Comp. 71, 945-969 (2002)
5. Chen, Z., Nochetto, R.H.: Residual type a posteriori error estimates for elliptic obstacle problems. Numer. Math. 84, 527-548 (2000)
6. Hoppe, R.H.W., Kornhuber, R.: Adaptive multilevel methods for obstacle problems. SIAM J. Numer. Anal. 31, 301-323 (1994)
7. Kornhuber, R.: A posteriori error estimates for elliptic variational inequalities. Comput. Math. Appl. 31, 49-60 (1996)
8. Suttmeier, F.T.: Consistent error estimation of FE-approximations of variational inequalities. Preprint Universität Dortmund, 2004
9. Veeser, A.: Efficient and reliable a posteriori error estimators for elliptic problems. SIAM J. Numer. Anal. 39, 146-167 (2001)
10. Verfürth, R.: A Review of A Posteriori Error Estimation and Adaptive Mesh-Refinement Techniques. Wiley-Teubner, Chichester - New York - Stuttgart, 1996