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Erratum : A necessary and sufficient condition for a two-sided continuous function to be cohomologous to a one-sided continuous function (vol 18, pg 131, 2003)

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Walters, Peter, 1943-. (2003) Erratum : A necessary and sufficient condition for a two-sided continuous function to be cohomologous to a one-sided continuous function (vol 18, pg 131, 2003). Dynamical Systems, Vol.18 (No.3). pp. 271-278. ISSN 1468-9367

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Official URL: http://dx.doi.org/10.1080/1468936031000095672

Abstract

If (T) over cap : (X) over cap --> (X) over cap is a two-sided subshift on a finite number of symbols and T : X --> X is the corresponding one-sided subshift we give a necessary and sufficient condition for a continuous function (f) over cap : (X) over cap --> R to be cohomologous, with respect to ((X) over cap, (T) over cap), to a continuous function which can be defined on X. The property of being cohomologous to such a 'one-sided' function is important in the study of equilibrium states because there are extra tools, such as the Ruelle transfer operator, for one-sided systems. We present the results in the more general context when T : X --> X is a continuous surjection of a compact metric space and (T) over cap: (X) over cap --> (X) over cap is its natural extension, and look at the special case of subshifts. We also prove some related results and give applications to subshifts.

Item Type: Journal Article
Subjects: Q Science > QA Mathematics
T Technology > TJ Mechanical engineering and machinery
Divisions: Faculty of Science > Mathematics
Journal or Publication Title: Dynamical Systems
Publisher: Taylor & Francis Ltd.
ISSN: 1468-9367
Date: September 2003
Volume: Vol.18
Number: No.3
Number of Pages: 8
Page Range: pp. 271-278
Identification Number: 10.1080/1468936031000095672
Status: Peer Reviewed
Publication Status: Published
Access rights to Published version: Restricted or Subscription Access
Description: Due to unforeseen circumstances, several corrections were missed from the published version of the above paper. The corrected paper is reprinted in its entirety below. Taylor & Francis apologise for the errors
URI: http://wrap.warwick.ac.uk/id/eprint/9128

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