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Issue Oil & Gas Science and Technology - Rev. IFP Energies nouvelles
Volume 56, Number 3, May-June 2001
Dossier: Permeability of Gases in Polymer Materials
Page(s) 279 - 293
DOI 10.2516/ogst:2001024

Oil & Gas Science and Technology - Rev. IFP, Vol. 56 (2001), No. 3, pp. 279-293
  1. Abramowitz, M. et Stegun, I.A. (1964) Handbook of Mathematical Functions, Dover Publications, Inc., New York, 803-808.
  2. Benjelloun-Dabaghi, Z. et Benali, A. (2001) Mathematical Modelling of the Permeation of Gases in Polymers. Oil & Gas Science and Technology, 56, 3, 295-303 [OGST].
  3. Benjelloun-Dabaghi, Z., Flaconnèche, B. et Dal Maso, F. (1999) Méthode de détermination des coefficients de transport d'un fluide ou d'une espèce dans un matériau. Brevet, n° d'enregistrement national 99/16 504.
  4. Benali, A., Benjelloun-Dabaghi, Z., Flaconnèche, B., Klopffer, M.H. et Martin, J. (2001) Analyse et simulation de l'influence de la température et de la pression sur les coefficients de transport du CO2 dans du PVDF. Oil & Gas Science and Technology, 56, 3, 305-312 [OGST].
  5. Comyn, J. (1985) Polymer Permeability, Elsevier Applied Science Publishers, Londres et New York.
  6. Crank, J. (1968) The Mathematics of Diffusion, 2e éd., Oxford Science Publication.
  7. Dennis, J.R. et Schnabel, R.B. (1983) Numerical Methods for Unconstrained Optimisation and Non Linear Equations, Moler, C. (advisor), Prentice Hall, Series in Computational Mathematics.
  8. Flaconnèche, B. (1995) Perméabilité aux gaz de polymères semicristallins. Thèse, Conservatoire national des arts et métiers, Paris.
  9. Gauder, W. (1981) Least Squares with a Quadratic Constraint. Num. Math., 36, 291-307.
  10. Grace, A. (1994) Optimisation Toolbox of Matlab, The MathWorks User's Guide.
  11. Klopffer, M.H. et Flaconnèche, B. (2001) Transport Properties of Gases in Polymers: Bibliographic Review. Oil & Gas Science and Technology, 56, 3, 223-244 [OGST].
  12. Mitchell, A.R. (1969) Computational Methods in Partial Differential Equation, Wiley, New York.
  13. Powel, M.J.D. (1970) A New Algorithm for Unconstrained Optimization, in Non Linear Programming, Academic Press, New York, 31-65.
  14. Smith, G.D. (1969) Numerical Solution of Partial Differential Equation, Oxford University Press.
  15. User's Guide (1993) Matlab 4.2 et Simulink 2.1, MathWorks, USA.



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