Klaus Scheicher, Victor F. Sirvent, Paul Surer
Published 2014-01-29Version 1
In the present article, we introduce beta-expansions in the ring $\mathbb{Z}_p$ of $p$-adic integers. We characterise the sets of numbers with eventually periodic and finite expansions.
Sets of beta-expansions and the Hausdorff Measure of Slices through Fractals
Ergodic Transformations of the Space of $p$-adic Integers
Linear recursive odometers and beta-expansions
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