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Titlebook: Contributions to Ergodic Theory and Probability; Proceedings of the F Louis Sucheston Conference proceedings 1970 Springer-Verlag Berlin He

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https://doi.org/10.1007/978-3-642-53803-2proved for semigroups of non-positive L. contractions which are also L. contracting. Examples are given to show that the maximal ergodic lemmas which are used to prove the one parameter case of the above results do not extend to the N-parameter case. The N-parameter case is proved by successive reduction of the number of parameters.
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Vorbereitungsmaschinen für die Webereirgodic subsets of a compact metric space made out of certain Lipschitz functions. As a preparatory tool, we use the Ambrose-Kakutani theorem in order to obtain flows built under functions. A combination of Jewett‘s devices and new ideas is then applied in order to obtain the desired embedding.
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Schriften der Universität Heidelbergariant measure exists on . but not on .. To show that this can happen we construct an ergodic Bernoulli shift (with nonidentical factor measures) for which no invariant probability measure μ. << μ exists and for which the restriction of μ to an exhaustive . is invariant.
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Transformations without finite invariant measure have finite strong generators,ariant measure exists on . but not on .. To show that this can happen we construct an ergodic Bernoulli shift (with nonidentical factor measures) for which no invariant probability measure μ. << μ exists and for which the restriction of μ to an exhaustive . is invariant.
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New conditions for existence of invariant measures in ergodic theory,
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On some applications of probability methods to additive number theoretic problems,
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Example of an ergodic measure preserving transformation on an infinite measure space,
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