Free Access
Volume 30, Number 5, 1996
Page(s) 549 - 574
Published online 31 January 2017
  1. J. BARANGER, D. SANDRI, 1992, Finite element approximation of viscoelastic fluid flow : existence of solutions and error bounds. I-Discontinuous contraints, Numer. Math, 63, pp. 13-27. [EuDML: 133666] [MR: 1182509] [Zbl: 0761.76032]
  2. J. P. BENQUÉ, G. LABADIE and J. RONAT, 1982, A new finite element method for Navier Stokes equation coupled with a temperature equation, Proc. 4th. Int. Symp on FEM in flow problems (Ed. T. Kawai), North-Holland, Amsterdam, pp. 295-301. [MR: 706421] [Zbl: 0508.76049]
  3. A. BERMUDEZ, J. DURANY, 1987, La méthode des caractéristiques pour les problèmes de convection-diffusion stationnaires, M2AN, 21, n° 1, pp. 7-26. [EuDML: 193498] [MR: 882685] [Zbl: 0613.65121]
  4. M. FORTIN, A. FORTIN, Une note sur les méthodes de caractéristiques et de Lesaint-Raviart pour les problèmes hyperboliques stationnaires, M2AN, 23, n° 4, pp. 593-596. [EuDML: 193580] [MR: 1025073] [Zbl: 0687.65088]
  5. V. GIRAULT, P. A. RAVIART, 1986, Finite element method for Navier Stokes equations, Theory and Algorithms, Berlin Heidelberg New York, Springer. [MR: 851383] [Zbl: 0585.65077]
  6. C. JOHNSON, J. PITKARANTA, 1987, An analysis of the discontinuous Galerkin method for a scalar hyperbolic equation, Math of Comp, 46, pp. 1-26. [MR: 815828] [Zbl: 0618.65105]
  7. P. LESAINT, P. A. RAVIART, 1974, On a finite element method for solving the neutron transport equations, in Mathematical aspects of finite element in partial differential equations (C. de Boor ed.), pp. 89-123. Academic Press. [MR: 658142] [Zbl: 0341.65076]
  8. J. E. MARSDEN and T. J. R. HUGHES, 1983, Mathematical foundations of Elasticity, Prentice-Hall. [Zbl: 0545.73031]
  9. T. E. PATERSON, A note on the convergence of the discontinuous Galerkin method for a scalar hyperbolic equation, SIAM J. Numer. Anal., 26, pp. 133-140. [MR: 1083327] [Zbl: 0729.65085]

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