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Local characteristics, entropy and limit theorems for spanning trees and domino tilings via transfer-impedances.
Proposition 3.15 allows us to assume that the basic regions come equipped with an approximately alternating grid tiling.
Then by symmetry you get exactly half the possible tilings, so double the final answer.
Only the last one can be made into a genuine self-similar tiling, although all variants are closely related.
If a tiling is given, the atomic arrangement can be formed by placing atoms at the vertices.
To get an idea of what these tiling spaces look like, consider the substitution on two letters given by (1) = 12, (2) = 122.
We investigate the consequences of assuming one or the other of these notions of isomorphism for such tilings.
For substitution minimal systems, flow equivalence is equivalent to the existence of an orientation preserving homeomorphism of the associated tiling spaces.
Roughly speaking, two tilings are close if they have the same pattern in a large neighborhood of the origin, up to a small translation.
We therefore have to show that a real set of steps can't be built by tiling according to our rules.
That means finding a way to generate each possible tiling just once.
A point in the inverse limit is then a consistent prescription for constructing a tiling out to infinity.
We might want a tree of tilings or some other structure to represent the set of possible tilings.
How does the tiling behavior of astrocytes contribute to their interconnectivity?
Limits and boundaries of word and tiling substitutions.