Utilisation des processus gaussiens en théorie ergodique

Asterisque

Volumn 236, Issue , 1996, Pages 303-308

  Thouvenot, J P ^a  

^a University of Paris VII LPSM partially supported by ERC Starting Grant 680275 MALIG   (France)

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[No Author keywords available]

Indexed keywords

EID: 0002192933     PISSN: 03031179     EISSN: None     Source Type: Book Series    
DOI: None     Document Type: Article

References (12)

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2. C. Foïas et S. Stratila : Ensembles de Kronecker dans la théorie ergodique. C. R. Acad. Sc. Paris 267, pp. 166-168 (1967).
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4. H. Helson : Lectures on invariant subspaces. Academic Press (1964).
5. E. Hewitt et H. S. Zuckerman : Singular measures with absolutely continuous squares. Proc. Camb. Phil. Soc. 62, pp. 399-420 (1966).
6. J. Neveu : Processus aléatoires gaussiens. Presses de l'Université de Montréal (1971).
7. D. Ornstein et B. Weiss : Entropy and isomorphism theorems for actions of amenable groups. Journal d'Analyse Mathématique 48, pp. 1-141 (1987).
8. Y. Sinai : An answer to a question by J. Milnor. Comment. Math. Helvet. 60, pp. 173-178 (1985).
9. J.-P. Thouvenot : Some properties and applications of joinings in ergodic theory. Ergodic Theory and its connections with Harmonic Analysis. Proceedings of the 1993 Alexandria Conference, K. E. Petersen and I. A. Salama eds. L.M.S. Lecture Notes Series 205, pp. 207-235 (1995).
10. J.-P. Thouvenot : The metrical structure of some gaussian processes. Proceedings on Ergodic Theory and Related Topics II, Georgenthal, pp. 195-198 (1986).
11. W. Veech : A criterion for a process to be prime. Monats. Math. 94, pp. 335-341 (1982).
12. R. Zimmer : Ergodic group actions with generalized discrete spectrum. Ill. J. Math. 20, pp. 555-588 (1976).