We consider tiling dynamical systems and topological conjugacies between them. We prove that the criterion of being finite type is invariant under topological conjugacy. For substitution tiling systems under rather general conditions, including the Penrose and pinwheel systems, we show that substitutions are invertible and that conjugacies are generalized sliding block codes
AbstractWe will say that two subshifts are essentially conjugate if they are topologically conjugate...
Abstract. We study aperiodic substitution dynamical systems arising from non-primitive substitutions...
AbstractWe investigate the relations between the geometric properties of tilings and the algebraic a...
We consider tiling dynamical systems and topological conjugacies between them. We prove that the cri...
We generalize the study of symbolic dynamical systems of finite type and ZZ 2 action, and the asso...
This book presents a panorama of recent developments in the theory of tilings and related dynamical ...
. We show that there is no Curtis-Hedlund-Lyndon Theorem for factor maps between tiling dynamical sy...
Abstract. We consider tilings of Euclidean spaces by polygons or polyhedra, in particular, tilings m...
AbstractWe will say that two subshifts are essentially conjugate if they are topologically conjugate...
We analyze substitution tiling spaces with fivefold symmetry. In the substitution process, the intro...
We study cellular automata as discrete dynamical systems and in particular investigate under which c...
In this paper we present invariant dynamical properties under G-conjugacy. Moreover we introduce the...
We study cellular automata as discrete dynamical systems and in particular investigate under which c...
(eng) Many tiling spaces such as domino tilings of fixed figures have an underlying lattice structur...
The notion of conjugacy on hyper semi-dynamical systems is stud-ied from algebraic and topological p...
AbstractWe will say that two subshifts are essentially conjugate if they are topologically conjugate...
Abstract. We study aperiodic substitution dynamical systems arising from non-primitive substitutions...
AbstractWe investigate the relations between the geometric properties of tilings and the algebraic a...
We consider tiling dynamical systems and topological conjugacies between them. We prove that the cri...
We generalize the study of symbolic dynamical systems of finite type and ZZ 2 action, and the asso...
This book presents a panorama of recent developments in the theory of tilings and related dynamical ...
. We show that there is no Curtis-Hedlund-Lyndon Theorem for factor maps between tiling dynamical sy...
Abstract. We consider tilings of Euclidean spaces by polygons or polyhedra, in particular, tilings m...
AbstractWe will say that two subshifts are essentially conjugate if they are topologically conjugate...
We analyze substitution tiling spaces with fivefold symmetry. In the substitution process, the intro...
We study cellular automata as discrete dynamical systems and in particular investigate under which c...
In this paper we present invariant dynamical properties under G-conjugacy. Moreover we introduce the...
We study cellular automata as discrete dynamical systems and in particular investigate under which c...
(eng) Many tiling spaces such as domino tilings of fixed figures have an underlying lattice structur...
The notion of conjugacy on hyper semi-dynamical systems is stud-ied from algebraic and topological p...
AbstractWe will say that two subshifts are essentially conjugate if they are topologically conjugate...
Abstract. We study aperiodic substitution dynamical systems arising from non-primitive substitutions...
AbstractWe investigate the relations between the geometric properties of tilings and the algebraic a...