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• W291073930 endingPage "170" @default.
• W291073930 startingPage "149" @default.
• W291073930 abstract "Let (Z, TZ) be a minimal non-periodic flow which is either symbolic or strictly ergodic. Any topological extension of (Z, TZ) is Borel isomorphic to an almost 1-1 extension of (Z, TZ ). Moreover, this isomorphism preserves the affine-topological structure of the invariant measures. The above extends a theorem of FurstenbergWeiss (1989). As an application we prove that any measure-preserving transformation which admits infinitely many rational eigenvalues is measure-theoretically isomorphic to a strictly ergodic Toeplitz flow." @default.
• W291073930 created "2016-06-24" @default.
• W291073930 creator A5050440646 @default.
• W291073930 creator A5069167093 @default.
• W291073930 date "1998-01-01" @default.
• W291073930 modified "2023-09-24" @default.
• W291073930 title "Almost 1-1 extensions of Furstenberg-Weiss type and applications to Toeplitz flows" @default.
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• W291073930 hasPublicationYear "1998" @default.
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