Free Access
Issue
ESAIM: M2AN
Volume 24, Number 4, 1990
Page(s) 423 - 455
DOI https://doi.org/10.1051/m2an/1990240404231
Published online 31 January 2017
  1. O. AXELSSON, On the numencal solution of convection dominated, convection-diffusion problems, in : Math. Meth. Energy Res. (K. I. Gross, ed. ), SIAM,Philadelphia, 1984. [MR: 790509] [Zbl: 0551.76077]
  2. O. AXELSSON, Stability and error estimates of Galerkin finite element approximations for convection-diffusion equations, I. M. A. J. Numer. Anal., 1 (1981), 329-345. [MR: 641313] [Zbl: 0508.76069]
  3. W. ECKHAUS, Boundary layers in linear elliptic singular perturbation problems, SIAM Review, 14 (1972), 225-270. [MR: 600325] [Zbl: 0234.35009]
  4. V. ERVIN andW. LAYTON, High resolution minimal storage algorithms for convection dommated, convection diffusion equations, pp 1173-1201 in Tiams : of the Fourth Arms Conf. on Appl. Math. and Comp., 1987. [MR: 905115] [Zbl: 0625.76095]
  5. V. ERVIN andW. LAYTON, An analysis of a defect correction method for a model convection diffusion equations, SIAM J. N. A. 26 (1989) 169-179. [MR: 977954] [Zbl: 0672.65063]
  6. P. W. HEMKER, Mixed defect correction iteration for the accurate solution of the convection diffusion equation, pp 485-501 in : Multigrid Methods, L. N. M. vol. 960, (W. Hackbusch and U. Trottenberg, eds.) Springer Verlag, Berlin 1982. [MR: 685785] [Zbl: 0505.65047]
  7. P. W. HEMKER, The use of defect correction for the solution of a singularly perturbed o.d.e., preprint. CWI, Amsterdam, 1983. [Zbl: 0504.65050]
  8. C. JOHNSON and U. NÄVERT, An analysis of some finite element methods for advection diffusion problems, in : Anal. and Numer. Approaches to Asym. Probs. in Analysis (O. Axelson, L. S. Frank and A. van der Sluis, eds.) North Holland, 1981, 99-116. [MR: 605502] [Zbl: 0455.76081]
  9. C. JOHNSON and U. NÄVERT andJ. PITKARANTA, Finite element methods for linear hyperbolic problems, Comp. Meth. Appl. Mech. Eng., 45 (1984), 285-312. [MR: 759811] [Zbl: 0526.76087]
  10. [10]C. JOHNSON and A. H. SCHATZ and L. B. WAHLBIN, Crosswind smear and pointwise errors in streamline diffusion finite element methods, Math. Comp., 49 (1987), 25-38. [MR: 890252] [Zbl: 0629.65111]
  11. C. MIRANDA, Partial differential equations of elliptic type, Springer Verlag, Berlin, 1980. [MR: 284700] [Zbl: 0198.14101]
  12. U. NÄVERT, A finite element method for convection diffusion problems, Ph. D. Thesis, Chalmers Inst. of Tech., 1982.
  13. A. H. SCHATZ and L. WAHLBTN, On the finite element method for singularly perturbed reaction-diffusion problems in two and one dimensions, Math. Comp. 40 (1983), pp 47-89. [MR: 679434] [Zbl: 0518.65080]

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