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All issues Volume 17 / No 1 (1983) RAIRO. Anal. numér., 17 1 (1983) 35-65 References
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Issue
RAIRO. Anal. numér.
Volume 17, Number 1, 1983
Page(s) 35 - 65
DOI https://doi.org/10.1051/m2an/1983170100351
Published online 31 January 2017
  1. D. J. ALLMAN, On compatible and equilibrium models with linear stresses for stretching of elastic plates, in [27]. [Zbl: 0407.73059] [Google Scholar]
  2. F. BREZZI, Non-standard finite elements for fourth order elliptic problems, in [27]. [Zbl: 0411.41013] [Google Scholar]
  3. G. R. BUSACKER and T. L. SAATY, Finite graphs and network : an introduction with applications, McGraw-Hill, New York, London, Sydney, 1965. [MR: 209176] [Zbl: 0146.20104] [Google Scholar]
  4. P. G. CIARLET, The finite element method for elliptic problems, North-Holland publishing company, Amsterdam, NewYork, Oxford, 1978. [MR: 520174] [Zbl: 0383.65058] [Google Scholar]
  5. G. DUVAUT and J. L. LIONS, Inequalities in mechanics and physics, Springer-Verlag, Berlin, Heidelberg, NewYork, 1976. [MR: 521262] [Zbl: 0331.35002] [Google Scholar]
  6. M. FORTIN, Approximation des fonctions à divergence nulle par la méthode des éléments finis, Proceedings of the Third International Conference on Numerical Methods in Fluid Mechanics, Paris, 1972, vol. 1, 99-103. [MR: 478666] [Zbl: 0277.76024] [Google Scholar]
  7. B. M. FRAEIJS DE VEUBEKE and M. HOGGE, Dual analysis for heat conduction problems by finite elements, Internat. J. Numer. Methods Energ. 5 (1972), 65-82 [Zbl: 0251.65061] [Google Scholar]
  8. V. GIRAULT and P. A. RAVIART, Finite element approximation of the Navier-Stokes equation, Springer-Verlag, Berlin, Heidelberg, New York, 1979. [MR: 548867] [Zbl: 0413.65081] [Google Scholar]
  9. R. GLOWINSKI and O. PIRONNEAU, On numerical methods for the Stokes problem, in [27]. [Zbl: 0415.76024] [Google Scholar]
  10. B. J. HARTZ and V. B. WATWOOD, An equilibrium stress field model for finite element solution of two-dimensional electrostatic problems, Internat. J. Solids and Structures 4 (1968), 857-873. [Zbl: 0164.26201] [Google Scholar]
  11. J. HASLINGER and I. HLAVACEK, Convergence of a finite element method based on the dual variational formulation, Apl. Mat. 21 (1976), 43-65. [EuDML: 14942] [MR: 398126] [Zbl: 0326.35020] [Google Scholar]
  12. I. HLAVACEK, Convergence of an equilibrium finite element model for plane elastostatics, Apl. Mat. 24 (1979), 427-457. [EuDML: 15121] [MR: 547046] [Zbl: 0441.73101] [Google Scholar]
  13. I. HLAVACEK, The density of solenoidal functions and the convergence of a dual finite element method, Apl. Mat. 25 (1980), 39-55. [EuDML: 15129] [MR: 554090] [Zbl: 0424.65056] [Google Scholar]
  14. C. JOHNSON, On the convergence of a mixed finite element method for plate bending problems, Numer. Math. 21 (1973), 43-62. [EuDML: 132212] [MR: 388807] [Zbl: 0264.65070] [Google Scholar]
  15. C. JOHNSON and B. MERCIER, Some equilibrium finite element methods for two-dimensional elasticity problems, Numer. Maht. 30 (1978), 103-116. [EuDML: 132541] [MR: 483904] [Zbl: 0427.73072] [Google Scholar]
  16. D. W. KELLY, Bounds on discretization error by special reduced integration of the Lagrange family of finite elements, Internat. J. Numer. Methods Energ. 15 (1980), 1489-1506. [MR: 595369] [Zbl: 0438.73057] [Google Scholar]
  17. M. KRIZEK, An equilibrium finite element method in three-dimensional elasticity, Apl. Mat. 27 (1982), 46-75. [EuDML: 15223] [MR: 640139] [Zbl: 0488.73072] [Google Scholar]
  18. B. MERCIER, Topics in finite element solution of elliptic problems, Springer-Verlag, Berlin, Heidelberg, New York, 1979. [Zbl: 0445.65100] [Google Scholar]
  19. J. NECAS, Les méthodes directes en théorie des équations elleptiques, Academia, Prague, 1967. [MR: 227584] [Google Scholar]
  20. J. NECAS and I. HLAVACEK, Mahtematical theory of elastic and elasto-plastic bodies : an introduction, Elsevier Scientific Publishing Company, Amsterdam, Oxford, New York, 1981. [MR: 600655] [Zbl: 0448.73009] [Google Scholar]
  21. A. R. S. PONTER, The application of dual minimum theorems to the finite element solution of potential problems with special reference to seepage, Internat. J. Numer. Methods Energ. 4 (1972), 85-93. [MR: 297211] [Zbl: 0254.76095] [Google Scholar]
  22. G. SANDER, Application of the dual analysis principle , Proceedings of the IUTAM Symposium on High Speed Computing of Elastic Structures, Congrès et Colloques de l'Université de Liège (1971), 167-207. [Google Scholar]
  23. R. TEMAM, Navier-Stokes equations North-Holland publishing company, Amsterdam, New York, Oxford, 1977. [MR: 603444] [Zbl: 0426.35003] [Google Scholar]
  24. J. M. THOMAS, Sur l'analyse numérique des méthodes d'éléments finis hybrides et mixtes, Thesis, Université Paris VI, 1977. [Google Scholar]
  25. J. M. THOMAS and M. AMARA, Approximation par éléments finis équilibre du système de l'élasticité linéaire, C.R. Acad. Sc. Paris, t. 286 (1978), 1147-1150. [MR: 495556] [Zbl: 0395.73011] [Google Scholar]
  26. J. M. THOMAS and M. AMARA, Equilibrium finite elements for the linear elastic problem, Numer. Math. 33 (1979), 367-383. [EuDML: 132648] [MR: 553347] [Zbl: 0401.73079] [Google Scholar]
  27. [27] Energy methods in finite element analysis, John Wiley & Sons Ltd., Chichester, New York, Brisbane, Toronto, 1979. [MR: 536995] [Google Scholar]

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