Free Access
Issue
RAIRO. Anal. numér.
Volume 15, Number 2, 1981
Page(s) 119 - 150
DOI https://doi.org/10.1051/m2an/1981150201191
Published online 31 January 2017
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  2. 2. M. FORTIN, Résolution numérique des équations de Navier-Stokes par des élémentsfinis de type mixte, Rapport de Recherche 184 (LABORIA-INRIA), août 1976.
  3. 3. C. TAYLOR et P. HOOD, A numerical solution of the Navier-Stokes équations using thefinite element technique, Computers and Fluids, 1 (1973), pp. 73-100. [MR: 339677] [Zbl: 0328.76020]
  4. 4. M. BERCOVIER, Afamily of finite éléments with pénalisation for the numerical solu-tion of Stokes and Navier-Stokes équations, in Gilchrist (1977). [Zbl: 0383.65065]
  5. 5. O.C. ZIENCKIEWICZ and P. N GODBOLE, Viscous incompressible flows with specialréférence to non-newtonian (plastic) fluids, in « Finite Element Method in Flow Problems », Wiley, New York (1975).
  6. 6. R. TEMAN, Theory and numerical analysis of the Navier-Stokes équations, NorthHolland, Amsterdam (1977). [Zbl: 0383.35057]
  7. 7 M. CROUZEIX, Proceedings of Journées « éléments finis », Université de Rennes (1976).
  8. 8 F. THOMASSET, Numerical solution of the Navier-Stokes équations by finite élémentmethods, VKI Lecture séries, no. 86 (Computational fluid dynamics, March 21-25, 1977).
  9. 9. P. G. CIARLET, The fimte element method for elhptic problems, North Holland (1978). [MR: 520174] [Zbl: 0383.65058]
  10. 10. M. BERGER, Géométrie, Cedic/Fernand Nathan [Zbl: 0382.51012]
  11. 11. C. GODBILLON, Topologie Algébrique, Herman
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  13. 13. F. HECHT, Thèse de 3e cycle, Université de Pans 6 (1980).
  14. 14 C. BERGE, Théorie des Graphes, Dunod

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