Geodesic
A Short Proof of Affability for Certain Cantor Minimal Z2-Systems
Canadian mathematical bulletin, Tome 50 (2007) no. 3, pp. 418-426

Voir la notice de l'article provenant de la source Cambridge University Press

We will show that any extension of a product of two Cantor minimal $\mathbb{Z}$ -systems is affable in the sense of Giordano, Putnam and Skau.
DOI : 10.4153/CMB-2007-040-3
Mots-clés : 37B05 
Matui, Hiroki. A Short Proof of Affability for Certain Cantor Minimal Z2-Systems. Canadian mathematical bulletin, Tome 50 (2007) no. 3, pp. 418-426. doi: 10.4153/CMB-2007-040-3
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[GPS1] Giordano, T., Putnam, I. F., and Skau, C. F., Topological orbit equivalence and C*-crossed products. J. Reine Angew. Math. 469(1995), 51–111. Google Scholar

[GPS2] Giordano, T., Putnam, I. F., and Skau, C. F., Affable equivalence relations and orbit structure of Cantor dynamical systems. Ergodic Theory Dynam. Systems 24(2004), 441–475. Google Scholar

[GPS3] Giordano, T., Putnam, I. F., and Skau, C. F., The orbit structure of Cantor minimal ℤ2 -systems. In: Operator Algebras. Abel Symp. 1, Springer, Berlin, 2006, pp. 145–160. Google Scholar

[HPS] Herman, R. H., Putnam, I. F., and Skau, C. F., Ordered Bratteli diagrams, dimension groups and topological dynamics. Internat. J. Math. 3(1992), no. 6, 827–864. Google Scholar

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