Free Access
| Issue |
ESAIM: M2AN
Volume 45, Number 5, September-October 2011
|
|
|---|---|---|
| Page(s) | 915 - 924 | |
| DOI | https://doi.org/10.1051/m2an/2011003 | |
| Published online | 06 April 2011 | |
- J. Brandts and M. Křížek, Gradient superconvergence on uniform simplicial partitions of polytopes. IMA J. Numer. Anal. 23 (2003) 489–505. [CrossRef] [MathSciNet] [Google Scholar]
- W. Chen and M. Křížek, What is the smallest possible constant in Céa's lemma? Appl. Math. 51 (2006) 128–144. [Google Scholar]
- W. Chen and M. Křížek, Lower bounds for the interpolation error for finite elements. Mathematics in Practice and Theory 39 (2009) 159–164 (in Chinese). [Google Scholar]
- P.G. Ciarlet, The finite element method for elliptic problems. North-Holland, Amsterdam (1978). [Google Scholar]
- S. Franz and T. Linss, Superconvergence analysis of the Galerkin FEM for a singularly perturbed convection-diffusion problems with characteristic layers. Numer. Methods Partial Differ. Equ. 24 (2008) 144–164. [CrossRef] [Google Scholar]
- Ch. Grossmann, H.-G. Roos and M. Stynes, Numerical treatment of partial differential equations. Springer-Verlag, Berlin, Heidelberg (2007). [Google Scholar]
- S. Korotov, Two-sided a posteriori error estimates for linear elliptic problems with mixed boundary conditions. Appl. Math. 52 (2007) 235–249. [CrossRef] [MathSciNet] [Google Scholar]
- M. Křížek and P. Neittaanmäki, Finite element approximation of variational problems and applications. Longman Scientific & Technical, Harlow (1990). [Google Scholar]
- M. Křížek and P. Neittaanmäki, Mathematical and Numerical Modelling in Electrical Engineering: Theory and Applications. Kluwer, Dordrecht (1996). [Google Scholar]
- Q. Lin and J. Lin, Finite element methods: Accuracy and improvement. Science Press, Beijing (2006). [Google Scholar]
- G.I. Marchuk and V.I. Agoshkov, Introduction aux méthodes des éléments finis. Mir, Moscow (1985). [Google Scholar]
- J. Nečas and I. Hlaváček, Mathematical theory of elastic and elasto-plastic bodies: An introduction. Elsevier, Amsterdam (1981). [Google Scholar]
- L.A. Oganesjan and L.A. Ruhovec, An investigation of the rate of convergence of variational-difference schemes for second order elliptic equations in a two-dimensional region with smooth boundary. Ž. Vyčisl. Mat. i Mat. Fyz. 9 (1969) 1102–1120. [Google Scholar]
- G. Strang and G. Fix, An analysis of the finite element method. Prentice-Hall, Inc., Englewood Cliffs, New Jersey (1973). [Google Scholar]
- R. Verfürth, A review of a posteriori error estimation and adaptive mesh-refinement techniques. John Wiley & Sons, Chichester, Teubner, Stuttgart (1996). [Google Scholar]
- L.B. Wahlbin, Superconvergence in Galerkin finite element methods, Lect. Notes in Math. 1605. Springer, Berlin (1995). [Google Scholar]
- L. Xu and Z. Zhang, Analysis of recovery type a posteriori error estimation for mildly structured grids. Math. Comp. 73 (2004) 1139–1152. [CrossRef] [MathSciNet] [Google Scholar]
- N.N. Yan, Superconvergence analysis and a posteriori error estimation in finite element methods. Science Press, Beijing (2008). [Google Scholar]
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