We show that the complexity of a cutting word u in a regular tiling with a polyomino Q is equal to P n ( u ) = ( p + q − 1 ) n + 1 for all n ≥ 0 , where P n ...

We show that the complexity of a cutting word u in a regular tiling with a polyomino Q is equal to Pn(u) = (p + q − 1)n + 1 for all n ≥ 0, ...

We show that the complexity of a cutting word u in a regular tiling with a polyomino Q is equal to Pn(u) = (p + q - 1)n + 1 for all n ≥ 0, ...

We show that the complexity of a cutting word u in a regular tiling with a polyomino Q is equal to Pn(u)=(p+q−1)n+1 for all n≥0, where Pn(u) counts the ...

Sep 19, 2024 · Article Dans Une Revue European Journal of Combinatorics Année : 2007. Complexity of cutting words on regular tilings.

Apr 1, 2008 · A link is made between the exponent of the complexity, and the fact that the cohomology of the associated tiling space is finitely generated ...

We consider a subclass of tilings: the tilings obtained by cut-and-projection. Under somewhat standard assumptions, we show that the natural complexity ...

How to measure the complexity of a set of tiles ? If one cannot tile the entire plane : what is the upper bound for the size of configurations that can be ...

Complexity of cutting words on regular tilings · P. HubertL. Vuillon. Mathematics. European journal of combinatorics (Print). 2007. 4 Citations. Add to Library.

Complexity and cohomology for cut-and-projection tilings. Abstract. We consider a subclass of tilings: the tilings obtained by cut-and-projection.