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The Jewett-Krieger Construction for Tilings
Published 16 Jun 2009 in math.DS, cs.IT, math.IT, and math.PR | (0906.2997v5)
Abstract: Given a random distribution of impurities on a periodic crystal, an equivalent uniquely ergodic tiling space is built, made of aperiodic, repetitive tilings with finite local complexity, and with configurational entropy close to the entropy of the impurity distribution. The construction is the tiling analog of the Jewett-Kreger theorem.
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