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Abstract: We prove a structure theorem for topologically conservative real skew productextensions of distal minimal compact metric $\Z$-flows. The main result statesthat every such extension can be represented by a perturbation of a Rokhlinskew product. Moreover, we give certain counterexamples to point out that allcomponents of the construction are in fact inevitable.



Autor: Gernot Greschonig

Fuente: https://arxiv.org/







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