Université de Provence, Centre de Mathématiques et d'Informatique, 39, Rue Joliot Curie, F-13453 Marseille Cedex 13, France
Bibliografia
[1] M. Binkowska and B. Kamiński, Entropy increase for $ℤ^d$-actions on a Lebesgue space, Israel J. Math. 88 (1994), 307-318.
[2] J. P. Conze, Entropie d'un groupe abélien de transformations, Z. Wahrsch. Verw. Gebiete 25 (1972), 11-30.
[3] S. Goldstein and O. Penrose, A non-equilibrium entropy for dynamical systems, J. Statist. Phys. 24 (1981), 325-343.
[4] S. A. Kalikow, $T,T^{-1}$ transformation is not loosely Bernoulli, Ann. of Math. 115 (1982), 393-409.
[5] B. Kamiński, Mixing properties of two-dimensional dynamical systems with completely positive entropy, Bull. Acad. Polon. Sci. Sér. Sci. Math. 28 (1980), 453-463.
[6] B. Kamiński, The theory of invariant partitions for $ℤ^d$-actions, ibid. 29 (1981), 349-362.
[7] B. Kamiński, A representation theorem for perfect partitions for $ℤ^2$-actions with finite entropy, Colloq. Math. 56 (1988), 121-127.
[8] B. Kamiński, Decreasing nets of σ-algebras and their applications to ergodic theory, Tôhoku Math. J. 43 (1991), 263-274.
[9] Z. S. Kowalski, A generalized skew product, Studia Math. 87 (1987), 215-222.
[10] W. Krieger, On generators in exhaustive σ-algebras of ergodic measure-preserving transformations, Z. Wahrsch. Verw. Gebiete 20 (1971), 75-82.
[11] I. Meilijson, Mixing properties of a class of skew-products, Israel J. Math. 19 (1974), 266-270.
[12] V. A. Rokhlin, Lectures on the entropy theory of measure-preserving transformations, Uspekhi Mat. Nauk 22 (5) (1967), 3-56 (in Russian).
[13] T. Shimano, An invariant of systems in the ergodic theory, Tôhoku Math. J. 30 (1978), 337-350.
[14] T. Shimano, The multiplicity of helices for a regularly increasing sequence of σ-fields, ibid. 36 (1984), 141-148.
[15] T. Shimano, On helices for Kolmogorov system with two indices, Math. J. Toyama Univ. 14 (1991), 213-226.
[16] P. Walters, Some results on the classification of non-invertible measure preserving transformations, in: Lecture Notes in Math. 318, Springer, 1973, 266-276.