Free Access
Issue
RAIRO. Anal. numér.
Volume 16, Number 1, 1982
Page(s) 39 - 47
DOI https://doi.org/10.1051/m2an/1982160100391
Published online 31 January 2017
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  2. P. G. CIARLET, The finite element method for elliptic problems. North-Holland, Amsterdam (1978). [MR: 520174] [Zbl: 0383.65058]
  3. D. GILBARG and N. S. TRUDINGER, Elliptic partial differential equations of second order.Springer-Verlag, Berlin-Heidelberg-New York (1977). [MR: 473443] [Zbl: 0361.35003]
  4. W. HACKBUSCH, Bemerkungen zur iterierten Defektkorrektur. (To appear in Rev.Roumaine Math. Pure Appl.) (1981). [Zbl: 0475.65030] [MR: 646400]
  5. Lin QUN, Some problems about the approximate solution for operator equations. Acta Math. Sinica 22 (1979) 219-230. [MR: 542459] [Zbl: 0397.65070]
  6. Lin QUN, Method to increase the accuracy of Lowe-degree finite element solutions... Computing Methods in Applied Sciences and Engineering, North-Holland, Amsterdam (1980). [MR: 584026] [Zbl: 0438.73056]
  7. J. NITSCHE, Ein Kriterium für die Quasi-Optimalität des Ritzschen Verfahrens. Numer.Math. 11 (1968) 346-348. [EuDML: 131833] [MR: 233502] [Zbl: 0175.45801]
  8. A. H. SCHATZ, An observation concerning Ritz-Galerkin methods with indefinite bilinear forms. Math. Comp. 28 (1974) 959-962. [MR: 373326] [Zbl: 0321.65059]
  9. I. H. SLOAN, Improvement by iteration for compact operator equations. Math. Comp. 30(1976) 758-764. [MR: 474802] [Zbl: 0343.45010]
  10. H. STETTER, The defect correction principle and discretization methods. Numer. Math.29 (1978) 425-443. [EuDML: 132530] [MR: 474803] [Zbl: 0362.65052]
  11. G. STRANG and G FIX, Analysis of the finite element method. Prentice-Hall, EnglewoodCliffs,N. J. (1973). [MR: 443377] [Zbl: 0356.65096]

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