Convergence des moyennes ergodiques pour des sous-suites

Jean-Pierre Conze

Mémoires de la Société Mathématique de France (1973)

  • Volume: 35, page 7-15
  • ISSN: 0249-633X

How to cite

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Conze, Jean-Pierre. "Convergence des moyennes ergodiques pour des sous-suites." Mémoires de la Société Mathématique de France 35 (1973): 7-15. <http://eudml.org/doc/94655>.

@article{Conze1973,
author = {Conze, Jean-Pierre},
journal = {Mémoires de la Société Mathématique de France},
language = {fre},
pages = {7-15},
publisher = {Société mathématique de France},
title = {Convergence des moyennes ergodiques pour des sous-suites},
url = {http://eudml.org/doc/94655},
volume = {35},
year = {1973},
}

TY - JOUR
AU - Conze, Jean-Pierre
TI - Convergence des moyennes ergodiques pour des sous-suites
JO - Mémoires de la Société Mathématique de France
PY - 1973
PB - Société mathématique de France
VL - 35
SP - 7
EP - 15
LA - fre
UR - http://eudml.org/doc/94655
ER -

References

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  1. [1] BRUNEL (A.), KEANE (M.). — Ergodic theorems for operators sequences, Z. Wahr., t. 12, 1969, p. 231-240. Zbl0187.00904MR42 #3831
  2. [2] CHUNG (K. L.). — A course in probability theory. — Harcourt, Brace and World, 1968. Zbl0159.45701MR37 #4842
  3. [3] FRIEDMAN (N. A.). — Introduction to ergodic theory. — New York, Van Nostrand Reinhold Company, 1970 (Mathematical Studies, 29). Zbl0212.40004MR55 #8310
  4. [4] FRIEDMAN (N. A.), ORNSTEIN (D.). — On mixing and partial mixing, 1971 (non publié). 
  5. [5] FURSTENBERG (H.). — Disjointness in ergodic theory ..., Math System Theory, t. 1, 1967, p. 1-50. Zbl0146.28502MR35 #4369
  6. [6] GARSIA (A. M.). — Topics in almost everywhere convergence. — Chicago, Markham publ. Comp., 1970 (Lectures in advanced Mathematics, 4). Zbl0198.38401MR41 #5869
  7. [7] HALMOS (P. R.). — Lectures in ergodic theory. — Tokyo, The Mathematical Society of Japan, 1956 (Publications of the Mathematical Society of Japan, 3). Zbl0073.09302MR20 #3958
  8. [8] HANSEL (G.), RAOULT (J.-P.). — Ergodicité, uniformité et unique ergodicité (à paraître). Zbl0275.28017
  9. [9] JEWETT (R.). — The prevalence of uniquely ergodic systems, J. Math. and Mech., t. 19, 1970, p. 717-729. Zbl0192.40601MR40 #5824
  10. [10] JONES (Lee K.). — A mean ergodic theorem for weakly mixing operators, Adv. in Math., t. 7, 1971, p. 211-216. Zbl0221.47007MR44 #2908
  11. [11] KRENGEL (U.). — On the individual ergodic theorem for subsequences, Annals of math. Statistics, t. 42, 1971, p. 1091-1095. Zbl0216.09603MR44 #405
  12. [12] KRIEGER (W.). — On unique ergodicity, Ohio State University. Zbl0262.28013
  13. En ce qui concerne le §3, mentionnons également deux articles dont nous avons eu connaissance depuis la rédaction de ce travail en juin 1972 : 
  14. KAMAE (T.). — Subsequences of normal sequences, preprint, Osaka City University. 
  15. DENKER (M.). — On strict ergodicity, à paraître dans Ann. of Math. Stat.. 

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