Javascript must be enabled to continue!
Generalized Oxtoby subshifts and hyperfiniteness
View through CrossRef
We show that there exists a class of symbolic subshifts which realizes all Choquet simplices as simplices of invariant measures, and the conjugacy relation on that class is hyperfinite.
Institute of Mathematics, Polish Academy of Sciences
Title: Generalized Oxtoby subshifts and hyperfiniteness
Description:
We show that there exists a class of symbolic subshifts which realizes all Choquet simplices as simplices of invariant measures, and the conjugacy relation on that class is hyperfinite.
Related Results
An embedding theorem for multidimensional subshifts
An embedding theorem for multidimensional subshifts
AbstractKrieger’s embedding theorem provides necessary and sufficient conditions for an arbitrary subshift to embed in a given topologically mixing
$\mathbb {Z}$
-subshift of fini...
Novel/Old Generalized Multiplicative Zagreb Indices of Some Special Graphs
Novel/Old Generalized Multiplicative Zagreb Indices of Some Special Graphs
Topological descriptor is a fixed real number directly attached with the molecular graph to predict the physical and chemical properties of the chemical compound. Gutman and Trinaj...
Two kinds of generalized gradient representations for generalized Birkhoff system
Two kinds of generalized gradient representations for generalized Birkhoff system
Brikhoff system is a kind of basic dynamical system. The theory and method of Brikhoff system dynamics have been applied to the hadron physics, quantum physics, relativity and rota...
Generalized Topological Groupoids
Generalized Topological Groupoids
Our aim in this paper is to give the notion of generalized topological groupoid which is a generalization of the topological groupoid by
using the notion of generalized topology de...
When Does a Dual Matrix Have a Dual Generalized Inverse?
When Does a Dual Matrix Have a Dual Generalized Inverse?
This paper deals with the existence of various types of dual generalized inverses of dual matrices. New and foundational results on the necessary and sufficient conditions for vari...
Entropy and finite generators for locally compact subshifts
Entropy and finite generators for locally compact subshifts
We introduce transition entropy and periodic entropy for locally
compact subshifts. Finiteness of both characterizes the existence
of a finite generator. Finiteness of the transiti...
Convergence in Möbius Number Systems
Convergence in Möbius Number Systems
Abstract
The Möbius number systems use sequences of Möbius transformations to represent the extended real line or, equivalently, the unit complex circle. An infinite...
Topological Entropy Dimension and Directional Entropy Dimension for ℤ2-Subshifts
Topological Entropy Dimension and Directional Entropy Dimension for ℤ2-Subshifts
The notion of topological entropy dimension for a Z -action has been introduced to measure the subexponential complexity of zero entropy systems. Given a Z 2 -action, a...

