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3.5. References
ALAOGLU, L. and BIRKHOFF, G., General ergodic theorems. Annals of Mathematics Vol. 41 no 2 (1940), 293–309.
FURSTENBERG, H., Strict ergodicity and transformation of the torus. Amer. J. of Math. 83 (1961), 573–601.
BILLINGSLEY, P., Ergodic Theory and Information. Wiley series in probability and mathematical statistics (1965).
CHATARD, J., Applications des propriétés de moyenne d’un groupe localement compact à la théorie ergodique. Thèse de 3ème cycle. Paris (1972).
BEWLEY, T., Extension of the Birkhoff and Von Neumann ergodic theorems to semigroup actions. Ann. I. H. P., Vol VII, no4 (1971), 283–291.
EMERSON, W. R., The pointwise ergodic theorem for amenable groups. Amer. Jour. of Math. 96 (1974), 472–487.
MISIUREWICZ, M., A short proof of the variational principle for a Z n+ -action on a compact space. Astérisque no 40 (1977), 147–158.
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Ollagnier, J.M. (1985). Ergodic theorems. In: Ergodic Theory and Statistical Mechanics. Lecture Notes in Mathematics, vol 1115. Springer, Berlin, Heidelberg. https://doi.org/10.1007/BFb0101578
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DOI: https://doi.org/10.1007/BFb0101578
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