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Sul teorema ergodico

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Rendiconti del Circolo Matematico di Palermo (1884-1940)

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References

  1. G. D. Birkhoff,Proof of a recurrence theorem for strongly transitive systems [Proceedings of the National Academy of Sciences of U. S. A., vol. 17 (1931), pag. 650–655];Proof of the ergodic theorem [ibidem, vol. 17, pag. 656–660].

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  2. J. v. Neumann,Proof of the quasi-ergodic hypotesis [ibidem, vol. 18 (1932), pag. 69–82].

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  3. T. Levi-Civita,A general survey of the theory of adiabatic invariants [Journal of Mathematics and Physics, vol. XIII (1934), pag. 18–40].

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  4. L. Tonelli nei suoiFondamenti di Calcolo delle Variazioni [Zanichelli, Bologna, 1932], vol. 1, pag. 131

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  5. cfr.Levi-Civita, loc. cit. nota 4), no 3 e 4.

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  6. W. F. Osgood,Lehrbuch der Funktionentheorie [Teubner, Lipsia e Berlino, vol. I, 5a ediz. (1928], pag. 705.

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  7. O. Hölder,Das Volumen in einer Riemann schen Mannigfaltigkeit und seine invarianteneigenschaft [Mathematische Zeitschrift, vol. 20 (1924), pag. 7–20].

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  8. Per le nozioni di limite minimo e massimo e i simboli relativi qui adoperati, si vedaC. Carathéodory,Vorlesungen über reelle Funktionen [Teubner, Lipsia e Berlino, 2a ediz. (1927)], §§ 88 e 353.

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  9. C. Carathéodory, loc. cit. 36), § 354.

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  10. C. Carathéodory, loc. cit. 36), §§ 375 e 380.

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  11. Loc. cit. nota 37).

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Authors and Affiliations

  1. Roma

    Giuseppe Scorza Dragoni

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  1. Giuseppe Scorza Dragoni
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Dragoni, G.S. Sul teorema ergodico. Rend. Circ. Matem. Palermo 58, 311–325 (1934). https://doi.org/10.1007/BF03019714

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