Orbit equivalence for Cantor minimal Z^d-systems

Mathematics – Dynamical Systems

Scientific paper

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48 pages. Minor changes

Scientific paper

We show that every minimal action of any finitely generated abelian group on
the Cantor set is (topologically) orbit equivalent to an AF relation. As a
consequence, this extends the classification up to orbit equivalence of minimal
dynamical systems on the Cantor set to include AF relations and Z^d-actions.

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