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• W1539421404 abstract "We investigate algebraic $mathbb Z^d$-actions of entropy rank one, namely those for which each element has finite entropy. Such actions can be completely described in terms of diagonal actions on products of local fields using standard adelic machinery. This leads to numerous alternative characterizations of entropy rank one, both geometric and algebraic. We then compute the measure entropy of a class of skew products, where the fiber maps are elements from an algebraic $mathbb Z^d$-action of entropy rank one. This leads, via the relative variational principle, to a formula for the topological entropy of continuous skew products as the maximum of a finite number of topological pressures. We use this to settle a conjecture concerning the relational entropy of commuting toral automorphisms." @default.
• W1539421404 created "2016-06-24" @default.
• W1539421404 creator A5009126028 @default.
• W1539421404 creator A5050910338 @default.
• W1539421404 date "2004-01-06" @default.
• W1539421404 modified "2023-09-30" @default.
• W1539421404 title "Algebraic $mathbb {Z}^d$-actions of entropy rank one" @default.
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• W1539421404 doi "https://doi.org/10.1090/s0002-9947-04-03554-8" @default.
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