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Non-ergodic interval exchange transformations

Israel Journal of Mathematics, 1977
We construct interval exchange transformations on four intervals satisfying a strong irrationality condition and having exactly two ergodic invariant probability measures. This shows that although Kronecker’s theorem remains true for interval exchange transformations, the Weyl equidistribution theorem is false even under the strongest irrationality ...
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Strict Ergodicity and Transformation of the Torus

American Journal of Mathematics, 1961
Introduction. If T is a measure preserving transformation ofl a probability space Q with measure Iu, the ergodic theorem assures the existence N-1 almost everywhere with respect to /i of the average limN-'Ef(T i ), where Noo n=O f is an integrable function.
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Ergodic Theory of Random Transformations.

Journal of the American Statistical Association, 1988
John C. Kieffer, Y. Kifer
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