Representations of dynamical systems on Banach spaces not containing $l_1$

Mathematics – Dynamical Systems

Scientific paper

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27 pages, revised version

Scientific paper

For a topological group G, we show that a compact metric G-space is tame if
and only if it can be linearly represented on a separable Banach space which
does not contain an isomorphic copy of $l_1$ (we call such Banach spaces,
Rosenthal spaces). With this goal in mind we study tame dynamical systems and
their representations on Banach spaces.

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