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On a class of special flows. (English) Zbl 0193.45903


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[1] Ambrose, W., Representation of ergodic flows, Ann. of Math. II. Ser., 42, 723-739 (1941) · JFM 67.0421.01
[2] Ambrose, W.; Kakutani, S., Structure and continuity of measurable flows, Duke math. J., 9, 25-42 (1942) · Zbl 0063.00065
[3] Doob, J. L., Renewal theory from the point of view of the theory of probability, Trans. Amer. math. Soc., 63, 422-438 (1948) · Zbl 0041.45405
[4] Feller, W., An introduction to probability theory and its applications. Vol. II (1966), New York: J. Wiley, New York · Zbl 0138.10207
[5] Gurevich, B. M., Some conditions for existence of K-partition for special flows, Trudy Moskow. mat. Obšč., 17, 89-116 (1967) · Zbl 0194.08202
[6] Hewitt, E.; Savage, L. J., Symmetric measures on Cartesian products, Trans. Amer. math. Soc., 80, 470-501 (1955) · Zbl 0066.29604
[7] Ito, K.; Nisio, M., On stationary solutions of a stochastic differential equation, J. Math. Kyoto Univ., 4, 1-75 (1964) · Zbl 0131.16402
[8] Kolmogorov, A. N., A new metric invariant of transitive dynamical systems and automorphisms of Lebesgue spaces, Doklady Akad. Nauk SSSR, 119, 861-864 (1958) · Zbl 0083.10602
[9] Rohlin, V. A., On the fundamental ideas of measure theory, Math. Sbornik, n. Ser., 25, 67, 107-150 (1949)
[10] Rohlin, V. A., Selected topics from the metric theory of dynamical systems, Uspehi mat. Nauk, 4, 57-128 (1949) · Zbl 0032.28403
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