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We introduce two-dimensional substitutions generating two-dimensional sequences related
to discrete approximations of irrational planes. These two-dimensional substitutions are
produced by the classical Jacobi-Perron continued fraction algorithm, by the way of
induction of a -action by rotations on the circle. This gives a new geometric
interpretation of the Jacobi-Perron algorithm, as a map operating on the parameter space
of -actions by rotations.
In this paper, we extend to automorphisms of free groups some results and constructions that classically hold for morphisms of the free monoid, i.e., the so-called substitutions. A geometric representation of the attractive lamination of a class of automorphisms of the free group (irreducible with irreducible powers () automorphisms) is given in the case where the dilation coefficient of the automorphism is a unit Pisot number. The shift map associated with the attractive symbolic lamination is,...
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