Realization of a Choquet simplex as the set of invariant probability measures of a tiling system

Author	dc.contributor.author	Cortez, María Isabel
Admission date	dc.date.accessioned	2009-03-25T10:33:41Z
Available date	dc.date.available	2009-03-25T10:33:41Z
Publication date	dc.date.issued	2006-10
Cita de ítem	dc.identifier.citation	ERGODIC THEORY AND DYNAMICAL SYSTEMS Volume: 26 Pages: 1417-1441 Part: Part 5 Published: OCT 2006	en
Identifier	dc.identifier.issn	0143-3857
Identifier	dc.identifier.uri	https://repositorio.uchile.cl/handle/2250/124811
Abstract	dc.description.abstract	In this paper we show that, for every Choquet simplex K and for every d > 1, there exists a Z(d)-Toeplitz system whose set of invariant probability measures is affine homeomorphic to K. Then, we conclude that K may be realized as the set of invariant probability measures of a tiling system (Omega(T), R-d).	en
Lenguage	dc.language.iso	en	en
Publisher	dc.publisher	CAMBRIDGE UNIV PRESS	en
Keywords	dc.subject	TOEPLITZ FLOWS	en
Título	dc.title	Realization of a Choquet simplex as the set of invariant probability measures of a tiling system	en
Document type	dc.type	Artículo de revista