Convergence des martingales pluri-sous-harmoniques vectorielles à deux indices

Mohamed Daher

Annales de la Faculté des sciences de Toulouse : Mathématiques (1992)

  • Volume: 1, Issue: 1, page 25-38
  • ISSN: 0240-2963

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Daher, Mohamed. "Convergence des martingales pluri-sous-harmoniques vectorielles à deux indices." Annales de la Faculté des sciences de Toulouse : Mathématiques 1.1 (1992): 25-38. <http://eudml.org/doc/73292>.

@article{Daher1992,
author = {Daher, Mohamed},
journal = {Annales de la Faculté des sciences de Toulouse : Mathématiques},
keywords = {analytic Radon-Nikodym property; a.s. convergence theorem for pluri- subharmonic martingales; Doob martingale convergence theorem},
language = {fre},
number = {1},
pages = {25-38},
publisher = {UNIVERSITE PAUL SABATIER},
title = {Convergence des martingales pluri-sous-harmoniques vectorielles à deux indices},
url = {http://eudml.org/doc/73292},
volume = {1},
year = {1992},
}

TY - JOUR
AU - Daher, Mohamed
TI - Convergence des martingales pluri-sous-harmoniques vectorielles à deux indices
JO - Annales de la Faculté des sciences de Toulouse : Mathématiques
PY - 1992
PB - UNIVERSITE PAUL SABATIER
VL - 1
IS - 1
SP - 25
EP - 38
LA - fre
KW - analytic Radon-Nikodym property; a.s. convergence theorem for pluri- subharmonic martingales; Doob martingale convergence theorem
UR - http://eudml.org/doc/73292
ER -

References

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  1. [1] Bu ( S.) .— Deux remarques sur la propriété de Radon-Nikodym analytique, Ann. Fac. Sci. Toulouse V, Série Math., XI, n° 2 (1990) pp. 79-89. Zbl0731.46006MR1191712
  2. [2] Bu ( S.) et Schachermayer ( W.) .— Approximation of Jensen measures by image measures under holomorphic functions and applications (à paraître) (1988). Zbl0758.46014
  3. [3] Bukhvalov ( A.V.) et Danilevich ( A.A.) .— Boundary properties of analytic and harmonic functions with values in Banach spaces, Math. Notes, 31 (1982) pp. 203-214. English Translations : Math. Notes, 31 (1982) pp. 104-110. Zbl0496.30029MR649004
  4. [4] Davis ( W.), Garling ( D.) et Tomczak-Jaegermann ( N.) .— The complex convexity of quasi-normed linear spaces, J. Funct. Analysis, 55, n° 1 (janv. 1984). Zbl0552.46012MR733036
  5. [5] Diestel ( J.) et Uhl ( J.J.) .— Vector measures, Math. Surveys, 15A.M.S. (1977). Zbl0369.46039MR453964
  6. [6] Dowling ( P.M.) .— Representable operators and the analytic Radon-Nikodym property in Banach spaces, Proc. Royal Irish Acad., 85A (1985). Zbl0607.46016MR845538
  7. [7] Dowling ( P.M.) .— The analytic Radon-Nikodym property in Lebesgue Bochner functions spaces, Proc. Amer. Math. Soc., 99, n° 1 (1987) pp. 119-122 Zbl0636.46031MR866440
  8. [8] Durett ( R.) .— Brownian motion and martingale in analysis, Wadsworth (1984). Zbl0554.60075
  9. [9] Edgar ( G.A.) .— Analytic martingale convergence, J. Funct. Analysis, 69, n° 2 (1986). Zbl0605.60050MR865224
  10. [10] Etter ( D.Q.) .— Vector-valued Analytic Functions, T.A.M.S.119 (1965). Zbl0135.16205MR188750
  11. [11] Garling ( D.J.H.) .— On martingales with values in complex Banach spaces, Math. Proc. Cambridge Phil. Soc., 104, n° 2 (1988) pp. 399-406. Zbl0685.46028MR948923
  12. [12] Ghoussoub ( N.) et Maurey ( B.) .— Plurisubharmonicmartingales and barriers in complex quasi-Banach spaces, Ann. Ins. Fourier, 39 (1989) pp. 1007-1060. Zbl0678.46013MR1036341
  13. [13] Hardy ( G.H.) et Littlewood ( J.E.) .— A maximal theorem with functiontheoretic applications, Acta Math., 54 (1930) pp. 81-116. JFM56.0264.02
  14. [14] Rudin ( W.) .— Fonction theory in polydics, Benjamin, New-York (1969). Zbl0177.34101

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