Block Maps between Primitive Uniform and Pisot Substitutions

Published 17 Jun 2013 in math.DS and cs.FL | (1306.3777v4)

Abstract: In this article, we prove that for all pairs of primitive Pisot or uniform substitutions with the same dominating eigenvalue, there exists a finite set of block maps such that every block map between the corresponding subshifts is an element of this set, up to a shift.

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