Finite-type-Dyck shift spaces

Abstract

We study some basic properties of sofic-Dyck shifts and finite-type-Dyck shifts. We prove that the class of sofic-Dyck shifts is stable under proper conjugacies. We prove a Decomposition Theorem of a proper conjugacy between edge-Dyck shifts into a sequence of Dyck splittings and amalgamations.

References in corpus (3)

• On subshift presentations
• On $g$-functions for subshifts
• A notion of synchronization of symbolic dynamics and a class of $C^{\ast }$-algebras

Cited by in corpus (3)

• On subshift presentations
• A Construction of Subshifts and a Class of Semigroups
• Some notes on the classification of shift spaces: Shifts of Finite Type; Sofic Shifts; and Finitely Defined Shifts