Ergodic theory on homogeneous measure algebras

Author:

Choksi J. R.,Prasad V. S.

Publisher

Springer Berlin Heidelberg

Reference29 articles.

1. S. Alpern and R.D. Edwards [1]. Lusin's theorem for measure preserving homeomorphisms, Mathematika 26 (1979), 33–43.

2. S. Banach [1]. Théorie des opérations linéaires, Monogr. Mat. Tom 1, Warsaw 1932.

3. J.R. Brown [1]. Ergodic theory and topological dynamics, Academic Press, New York 1976.

4. C. Carathéodory [1]. Mass und Integral, Birkhauser, Basel 1956 or Measure and intergral (Eng. transln, by F.E.J. Linton), Chelsea, New York 1963.

5. J.R. Choki [1]. Automorphisms of Baire measures on generalized cubes, I and II, Z. Wahrscheinlichkeitstheorie und Werv. Geb. 22(1972), 195–204 and 23(1972), 97–102.

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1. On inductive limits of measure spaces;Rendiconti del Circolo Matematico di Palermo;1995-09

2. A counter-example to Dye's Theorem for all non-separable measure algebras;Probability Theory and Related Fields;1986-06

3. Approximation and baire category theorems in ergodic theory;Lecture Notes in Mathematics;1983

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