La propriété de Banach Saks ne passe pas de E à L 2 ( E ) , d’après J. Bourgain

S. Guerre

Séminaire Analyse fonctionnelle (dit "Maurey-Schwartz") (1979-1980)

  • page 1-9

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Guerre, S.. "La propriété de Banach Saks ne passe pas de $E$ à $L^2(E)$, d’après J. Bourgain." Séminaire Analyse fonctionnelle (dit "Maurey-Schwartz") (1979-1980): 1-9. <http://eudml.org/doc/109243>.

@article{Guerre1979-1980,
author = {Guerre, S.},
journal = {Séminaire Analyse fonctionnelle (dit "Maurey-Schwartz")},
keywords = {Banach Saks property; Cesaro summable sequence; space of Bochner integrable functions},
language = {fre},
pages = {1-9},
publisher = {Ecole Polytechnique, Centre de Mathématiques},
title = {La propriété de Banach Saks ne passe pas de $E$ à $L^2(E)$, d’après J. Bourgain},
url = {http://eudml.org/doc/109243},
year = {1979-1980},
}

TY - JOUR
AU - Guerre, S.
TI - La propriété de Banach Saks ne passe pas de $E$ à $L^2(E)$, d’après J. Bourgain
JO - Séminaire Analyse fonctionnelle (dit "Maurey-Schwartz")
PY - 1979-1980
PB - Ecole Polytechnique, Centre de Mathématiques
SP - 1
EP - 9
LA - fre
KW - Banach Saks property; Cesaro summable sequence; space of Bochner integrable functions
UR - http://eudml.org/doc/109243
ER -

References

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  1. [1] D.J. Aldous: Unconditional bases and martingales in L P(F), Maths. Proc. Cambridge Soc. (1979) 85-117. Zbl0389.46027MR510406
  2. [2] B. Beauzamy: Banach Saks properties and spreading models, Centre de Mathématiques del'Ecole Polytechnique1978. 
  3. [3] J. Bourgain: On the Banach Saks property in Lebesgue spaces, Vrije Universiteit, Brussel, preprint 1979. 
  4. [4] A. Brunel and L. Sucheston: On B-convex Banach spaces, Maths. Systems theory, vol. 7, No 4 (1973). Zbl0323.46018MR438085
  5. [5] T. Figiel and L. Sucheston: An application of Ramsey sets in analysis, Advances in Maths., vol. 20, No 2 (1976). Zbl0325.46029MR417757
  6. [6] S. Guerre et J.T. Lapresté: Quelques propriétés des modèles étalés sur les espaces de Banach, preprint, Université ParisVI, 1979. Zbl0454.46017
  7. [7] J. Lindenstrauss et L. Tzafriri: Classical Banach spaces, vol. 1, 2, Springer Verlag MLN92. Zbl0852.46015MR415253
  8. [8] H.P. Rosenthal: Weakly independent sequences and the Banach Saks property, Proceedings of the Durham Symposium, July 1975. 
  9. [9] J. Silver: Every analytic set is Ramsey, J. Symb. Logic, 35 (1970) p. 60-64. Zbl0216.01304MR332480

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