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- W1784984451 abstract "The Kari–Culik tilings are formed from a set of 13 Wang tiles that tile the plane only aperiodically. They are the smallest known set of Wang tiles to do so and are not as well understood as other examples of aperiodic Wang tiles. We show that the $mathbb{Z}^{2}$ action by translation on a certain subset of the Kari–Culik tilings, namely those whose rows can be interpreted as Sturmian sequences (rotation sequences), is minimal. We give a characterization of this space as a skew product as well as explicit bounds on the waiting time between occurrences of $mtimes n$ configurations." @default.
- W1784984451 created "2016-06-24" @default.
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- W1784984451 date "2016-02-11" @default.
- W1784984451 modified "2023-09-23" @default.
- W1784984451 title "A minimal subsystem of the Kari–Culik tilings" @default.
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- W1784984451 doi "https://doi.org/10.1017/etds.2015.118" @default.
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