Results 71 to 80 of about 352,757 (205)
A note on PM spaces determined by measure preserving transformations [PDF]
, 1976 H. Sherwood
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Special properties of measure preserving transformations [PDF]
, 1949 Stephen P. Diliberto
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Generalized commuting properties of measure-preserving transfomations [PDF]
Transactions of the American Mathematical Society, 1965 Cn( T) -C Cn+1 (T), n = 0, 1, 29 If there exists an integer N such that CN(T) = CN+1(T) then Cn(T) = Cn+1(T) for all n ? N; and in this case we define N(T) = min{N: CN(T) = CN+1(T) }, otherwise we set N(T) = o. We call N(T) the generalized commuting order of T. If RT1R-1 = T2 a.e., where R, T1, T2 E G then it is clear that -N(T1) = N(T2), i.e., N(T) is
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Multiparameter Groups of Measure-Preserving Transformations: A Simple Proof of Wiener's Ergodic Theorem [PDF]
, 1981 M. E. Becker
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A simple measure-preserving transformation with trivial centralizer [PDF]
, 1978 Andrés del Junco
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On multiple recurrence and other properties of ‘nice’ infinite measure-preserving transformations [PDF]
, 2016 JON AARONSON, HITOSHI NAKADA
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Algebraic Models for Measure Preserving Transformations [PDF]
Transactions of the American Mathematical Society, 1968 Dinculeanu, Nicolae, Foiaš, Ciprian
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Centralizer of an Ergodic Measure Preserving Transformation
Publications of the Research Institute for Mathematical Sciences, 1982 § 1. Let T be an ergodic measure preserving transformation of a Lebesgue measure space (Q, 23, P), P(O)=1, that is, Tis a one to one mapping from Q onto itself, bimeasurable (T9J = 93), measure preserving (P(T"1A) = P(A) for A in S3) and ergodic (every measurable function /(«) with f(Tco)=f((o) a.e. is constant a.e.).
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Mixing via families for measure preserving transformations [PDF]
, 2008 Rui Kuang, Xiangdong Ye
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A class of measure preserving transformations [PDF]
Pacific Journal of Mathematics, 1956 openaire +3 more sources