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- W255126103 abstract "We show that if the complexity difference function p(n+1)-p(n) of a infinite minimal is bounded, then the the automorphism group of the one-sided is finite, and the automorphism group of the corresponding two-sided modulo the shift is finite. For the minimal Sturmian and minimal substitution shifts, the bounds can be explicitly computed, and for linearly recurrent shifts, the bound can be expressed as a function of the linear recurrence constant. We also show that any endomorphism of a linearly recurrent is a root of a power of the map." @default.
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- W255126103 date "2014-11-29" @default.
- W255126103 modified "2023-09-27" @default.
- W255126103 title "Endomorphisms and automorphisms of minimal symbolic systems with sublinear complexity" @default.
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