Free Access
Issue
RAIRO. Anal. numér.
Volume 12, Number 3, 1978
Page(s) 211 - 236
DOI https://doi.org/10.1051/m2an/1978120302111
Published online 01 February 2017
  1. 1 J P AUBIN, Approximation of Elliptic Boundary Value Problems, Wiley, N Y , 1972 [MR: 478662] [Zbl: 0248.65063]
  2. 2 I BABUSKA, The Finite Element Method with Lagraman Multipliers, Num Math ,Vol 20, 1973, pp 179-192 [EuDML: 132183] [MR: 359352] [Zbl: 0258.65108]
  3. 3 I BABUSKA, The Finite Element Method with Penalty, Math Comp , Vol 27, 1973, pp 221-228 [MR: 351118] [Zbl: 0299.65057]
  4. 4 M BERCOVIER, A Family of Fini te Eléments with Penahzation for the NumencalSolution ofStokes and Navier-Stokes Equations, m Proc I F I P Conf 1977,North-Holland, Amsterdam, 1977 [MR: 483540] [Zbl: 0383.65065]
  5. 5 M BERCOVIER, On the Penalty and Extrapolation Method (to appear) [Zbl: 0486.73070]
  6. 5 bis. M BERCOVIER, Thèse de Doctorat d'État, Rouen, 1976
  7. 6 M BERCOVIER, and M ENGELMAN A Finite Element for the Numencal Solution ofViscous Incompressible flous (to appear m J Comp Phys ) [Zbl: 0395.76040]
  8. 7 M BERCOVIER and F LIVNF A 4 CSTQuadïilateial Element for Incompressible andNecul Incompressible Mateuals (to appear in CALCOLO) [Zbl: 0418.73009]
  9. 8 F BREZZI On the Existence, Uniqueness and Approximation of saddle Point ProblemsAnsing jiom Lagrangian Multipliers, R A I R O Vol 8 R-2 1974 pp 129-151 [EuDML: 193255] [MR: 365287] [Zbl: 0338.90047]
  10. 9 F BREZZI and P A RAVIART, Mixed Finite Element Methods jor Ath OrderElhptic Equations, Topics m Numencal Analysis, Vol III, J J H MILLER Ed , Academic Press
  11. 10 P G CIARLET, Numencal Analysis oj the Finite Element Method for Elliptic BoundaryValue Problems, North Holland, Amsterdam, 1977 [MR: 1115235]
  12. 11 A J CHORIN, A Numencal Method for Solving Incompressible Problems, J CompPhys , Vol 2, 1967 [Zbl: 0149.44802]
  13. 12 M CROUZEIX and P A RAVIART, Conforming and non Conforming Finite ElémentsMethods for Solving the Statwnary Stokes Equation R A I R O, Vol 7, R-3, 1973, pp 33-76 [EuDML: 193250] [MR: 343661] [Zbl: 0302.65087]
  14. 13 G DUVAUT and J L LIONS, Les inéquations en mécanique et en physique, Dunod,Pans, 1972 [MR: 464857] [Zbl: 0298.73001]
  15. 14 I EKELAND and R TEMAM, Analyse convexe et problèmes vanationnels , Dunod, Pans, 1974 [Zbl: 0281.49001]
  16. 15 M FORTIN, Thèse de Doctorat d'État, Pans, 1972
  17. 15 bis. M FORTIN, An Analysis of the Convergence of Mixed Finite Element Methods, R A I R O , Vol 11, R-3, 1977, pp 341-354 [EuDML: 193306] [MR: 464543] [Zbl: 0373.65055]
  18. 16 L R HERRMANN Elastuttx Equations for Incompressible or Nearly IncompressibleMaterials by a Vanational Theorem A I A A Journal, Vol 3, 1965, pp 1896-1900 [MR: 184477]
  19. 17 P A RAVIART and J M THOMAS, A Mixed Finite Element Method for 2nd OrderElliptic Problems, in Proc Symp on the Mathematical aspects oj the FEM Rome,December 1975, Lecture notes m Mathematics 606, Springer Verlag, pp 292-315 [MR: 483555] [Zbl: 0362.65089]
  20. 18 R TEMAM, Une méthode d'approximation de la solution des équations de Navier-Stokes, Bull Soc Math Fr , Vol 96, 1968 [EuDML: 87104] [MR: 237972] [Zbl: 0181.18903]
  21. 19 R TEMAN, Navier-Stokes équations, North Holland, Amsterdam, 1977 [Zbl: 0383.35057]
  22. 20 J M THOMAS, Thèse de Doctorat d'État, Pans, 1977

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