Free Access
Issue
RAIRO. Anal. numér.
Volume 13, Number 2, 1979
Page(s) 119 - 137
DOI https://doi.org/10.1051/m2an/1979130201191
Published online 01 February 2017
  1. 1. G. A. BAKER et J.H. BRAMBLE, The Construction and Analysis of High Order Single-Step Galerkin Approximation for Parabolic Equations, Preprint.
  2. 2. G. A. BAKER,J. H. BRAMBLE et V. THOMEE, Single Step Galerkin Approximation for Parabolic Problems, Math Comp (à paraître). [MR: 448947] [Zbl: 0378.65061]
  3. 3. M. CROUZEIX, Sur l'approximation des équations différentielles opérationnelles par des méthodes de Runge-Kutta, These, Université de Pans-VI 1975.
  4. 4. M. CROUZEIX et P. A. RAVIART, Approximation d'équations d'évolution linéaires par des méthodes multi-pas, (à paraître) [Zbl: 0389.65035]
  5. 5. H. FUJITA et A. MIZUTANI, On theFinite Element Method for Parabolic Equations I Approximation of Holomorphic Semi-Groups ,J Math Soc Japan, vol 28 n° 4, 1976 [MR: 428733] [Zbl: 0331.65076]
  6. 6. T. KATO, Perturbation Theory for Linear Operators, Springer Verlag Berlin, Heidelberg, New York [Zbl: 0435.47001]
  7. 7. P. E. SOBOLEVSKII, Sur les équations de type parabolique dans les espaces de Banach, Troudi Mosk Mat Obv vol 10, 1961, p 297-350 [MR: 141900]
  8. 8. M. ZLAMAL, Finite Element Multi Step Methods for Parabolic Equations, I S N M 28, Birkhauser Verlag, Basel and Stuttgart 1975. [MR: 448943] [Zbl: 0348.65096]
  9. 9. M. ZLAMAL, Finite Element Multi Step Diseretizations of Parabolic Boundary Value Problems, Math Comp , vol 29 p 350-359 [MR: 371105] [Zbl: 0302.65081]
  10. 10. M. ZLAMAL, Finite Element Methods for non Linear Parabolic Equations, RAIRO Analyse numérique, vol 11, n° 1, 1977, p 93 a 107 [EuDML: 193290] [MR: 502073] [Zbl: 0385.65049]

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