La méthode d'interpolation complexe : applications aux treillis de Banach

G. Pisier

Séminaire Analyse fonctionnelle (dit "Maurey-Schwartz") (1978-1979)

  • page 1-18

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Pisier, G.. "La méthode d'interpolation complexe : applications aux treillis de Banach." Séminaire Analyse fonctionnelle (dit "Maurey-Schwartz") (1978-1979): 1-18. <http://eudml.org/doc/109200>.

@article{Pisier1978-1979,
author = {Pisier, G.},
journal = {Séminaire Analyse fonctionnelle (dit "Maurey-Schwartz")},
keywords = {Banach lattice of complex functions; complex interpolation method},
language = {fre},
pages = {1-18},
publisher = {Ecole Polytechnique, Centre de Mathématiques},
title = {La méthode d'interpolation complexe : applications aux treillis de Banach},
url = {http://eudml.org/doc/109200},
year = {1978-1979},
}

TY - JOUR
AU - Pisier, G.
TI - La méthode d'interpolation complexe : applications aux treillis de Banach
JO - Séminaire Analyse fonctionnelle (dit "Maurey-Schwartz")
PY - 1978-1979
PB - Ecole Polytechnique, Centre de Mathématiques
SP - 1
EP - 18
LA - fre
KW - Banach lattice of complex functions; complex interpolation method
UR - http://eudml.org/doc/109200
ER -

References

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  1. [1] B. Beauzamy, Espaces d'interpolation réels: topologie et géométrie, Springer Lecture Notes No 666 (1978). Zbl0382.46021MR513228
  2. [2] J. Bergh et J. Löfström, Interpolation spaces, an introduction, Springer VerlagGrundlehren223 (1976). Zbl0344.46071MR482275
  3. [3] A.P. Calderón, Intermediate spaces and interpolation, the complex method, Studia Math.24 (1964) 113-190. Zbl0204.13703MR167830
  4. [4] J.L. Krivine, Théorèmes de factorisation dans les espaces réticulés, exposés 22-23 du Séminaire Maurey-Schwartz 73-74, Ecole Polytechnique, Paris. Zbl0295.47024MR440334
  5. [5] S. Kwapień, On operators factorizable through L p-spaces, Bull. Soc. Math. France, Mémoire31-32 (1972) 215-225. Zbl0246.47040MR397464
  6. [6] D. Lewis, Finite dimensional subspaces of Lp, Studia Math.63 (1978) 207-212. Zbl0406.46023MR511305
  7. [7] D. Lewis, N. Tomczak-Jaegermann, Hilbertian and complemented finite dimensional subspaces of Banach lattices and unitary ideals, to appear. Zbl0422.46019MR561984
  8. [8] J. Lindenstrauss, L. Tzafriri, Classical Banach spaces, vol. II, Functions spaces, Springer Verlag Ergebnisse, Berlin-Heidelberg -New York (1979). Zbl0403.46022MR415253
  9. [9] J.L. Lions, J. Peetre, Sur une classe d'espaces d'interpolation, Publ. Math. I.H.E.S.19 (1964) 6-58. Zbl0148.11403
  10. [10] B. Maurey, Théorèmes de factorisation pour les opérateurs linéaires à valeurs dans les espaces Lp, Astérisque No11 (1974) S.M.F. Zbl0278.46028
  11. [11] J. Peetre, Sur la transformation de Fourier de fonctions à valeurs vectorielles, Rend. Sem. Mat. Padova42 (1969) 15-26. Zbl0241.46033MR256153
  12. [12] G. Pisier, Martingales with values in uniformly convex spaces, Israël J. Math.20 (1975) 325-350. Zbl0344.46030MR394135
  13. [13] H.P. Rosenthal, On subspaces of Lp, Annals of Maths.97 (1973) 344-373. Zbl0253.46049MR312222

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