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The mosaic solutions of inhomogeneous CNN, indeed, produce new shift spaces in SDS.
The complexity (topological entropy) can be computed due to the equivalence of the mosaic solutions and multiple shift spaces (Theorem 2.13 and Theorem 3.7).
I've seen a lot of retail move around town, but 2012 saw an unusually large number of stores shift spaces, sometimes within a block or two of their original locations.
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Now we present some notations concerning the shift space of an IIFS.
Stability, partition of the parameter space and the equivalence of mosaic solutions with a multiple shift space are discussed therein.
In [16] a generalization of the notion of the shift space associated to an IFS is presented.
In the paper [15], a generalization of the notion of the shift space associated to an IFS is presented.
More precisely, the shift space for an infinite iterated function system (IIFS) is defined and the relation between this space and the attractor of the IIFS is described.
More precisely, the shift space for IIFSs is presented and the relation between this space and the attractor of the IIFS is described.
In the study of such an attractor, an important place is taken by the canonical projection between the shift space associated with the system and the attractor.
For the basic facts concerning infinite iterated function systems (IIFSs) and the shift space associated to an IIFS one can consult [15].
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