Free Access
Volume 22, Number 4, 1988
Page(s) 677 - 693
Published online 31 January 2017
  1. K. ARROW, L. HURWICZ & H. UZAWA, Studies in non-linear programming; Stanford univ. Press, Stanford (1958). [MR: 108399] [Zbl: 0091.16002] [Google Scholar]
  2. F. BREZZI, On the existence, uniqueness and approximation of saddle-point problems arising from Lagrange multipliers; Raior. Anal. Numer. 8-R2 129-151 (1974). [EuDML: 193255] [MR: 365287] [Zbl: 0338.90047] [Google Scholar]
  3. C. BERNARDI, C. CANUTO & Y. MADAY, Generalized inf-sup condition for Chebychev approximation of the Navier-Stokes equations; IAN Report, N. 533, Pavia, Italy (1986). [Google Scholar]
  4. C. BERNARDI, Y. MADAY & B. MÉTIVET, Spectral approximation of the periodic non-periodic Navier-Stokes equations; to appear in Numer. Math. [EuDML: 133219] [MR: 914344] [Zbl: 0583.65085] [Google Scholar]
  5. C. BERNARDI, Y. MADAY & B. MÉTIVET, Calcul de la pression dans la résolution spectrale des problèmes de Sotkes; La Recherche Aérospatiale, No. 1, 1-21 (1987). [MR: 904608] [Zbl: 0642.76037] [Google Scholar]
  6. C. CANUTO & A. QUARTERONI, Spectral & pseudo-spectral methods for parabolic problems with non-periodic boudary conditions; Calcolo, vol. XVIII, fasi. III (1981). [MR: 647825] [Zbl: 0485.65078] [Google Scholar]
  7. C. CANUTO & A. QUARTERONI, Approximation results for orthogonal polynomials in Sobolev spaces; Math. Comp. vol. 38, No. 157, 67-86 (1982). [MR: 637287] [Zbl: 0567.41008] [Google Scholar]
  8. U. EHRENSTEIN, Méthodes spectrales de résolution des équations de Stokes et de Navier-Stokes. Application à des écoulements de convection double diffusive; Thèse, univ. de Nice (1986). [Google Scholar]
  9. V. GIRAULT & P. A. RAVIART, Finite element approximation of the Navier-Stokes equations; Springer-Verlag (1986). [MR: 548867] [Zbl: 0413.65081] [Google Scholar]
  10. P. HALDENWANG, G. LABROSSE, S. ABBOUDI & M. DEVILLE, Chebychev 3-D and 2-D pseudo-spectral solver for the Helmholtz equations; J. Comp. Phy. vol. 55, 115-128 (1984). [MR: 757426] [Zbl: 0544.65071] [Google Scholar]
  11. D. B. HAIDVOGEL & T. ZANG, The accurate solution of Poisson equation in Chebychev polynomials; J. Comp. Phy. vol. 30, 167-180 (1979). [MR: 528198] [Zbl: 0397.65077] [Google Scholar]
  12. L. KLEISER & SCHUMANN, Treatment of incomppressibility and boundary conditions in 3-D numerical spectral simulation of plane channel flow; Proc. of the 3th GAMM conference on numer. methods in fluid mechanics, Viewig-Verlag Braunschweig, 165-173 (1980). [Zbl: 0463.76020] [Google Scholar]
  13. G. SACCHI LANDERIANI, Spectral Tau approximation of the two dimensional Stokes problem; IAN Report, No. 528, Pavia, Italy (1986). [Zbl: 0629.76037] [Google Scholar]
  14. R. TEMAM, Navier-Stokes equations. Theory and numerical analysis; North-Holland (1979). [Zbl: 0426.35003] [Google Scholar]
  15. L. B. ZHANG, Thèse, univ. de Paris-sud (1987). [Google Scholar]

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