Internet Archive Scholar

Expanding actions: minimality and ergodicity

Pablo G. Barrientos, Abbas Fakhari, Dominique Malicet, Aliasghar Sarizadeh
2017 Stochastics and Dynamics  

Preserved Fulltext

fulltext thumbnail
Web Archive Capture PDF (220.7 kB)
https://web.archive.org/web/20200905182027/https://arxiv.org/pdf/1307.6054v2.pdf

A copy of this work was available on the public web and has been preserved in the Wayback Machine. The capture dates from 2020; you can also visit the original URL. The file type is application/pdf.

Note that this fulltext copy is not of the "primary" version of this work. The version it corresponds to is:

2015 pre-print arXiv:1307.6054v2 fatcat:fvymzeoz5nc7fj2fde27fjgbyu

Other Versions

2018 accepted
arXiv:1307.6054v3 fatcat:cvtw5a36tnbfbndvyixdqjrv6y
2013 pre-print
arXiv:1307.6054v1 fatcat:trislecg2jcrldew2meionnx2u
We prove that every expanding minimal semigroup action of C^1 diffeomorphisms of a compact manifold (resp. C^1+α conformal) is robustly minimal (resp. ergodic with respect to Lebesgue measure). We also show how, locally, a blending region yields the robustness of the minimality and implies ergodicity.
doi:10.1142/s0219493717500319 fatcat:ajq2zdychzdbfjtdz5qzuyp6ja
Multiple Versions
Citation

Pablo G. Barrientos, Abbas Fakhari, Dominique Malicet, Aliasghar Sarizadeh. "Expanding actions: minimality and ergodicity." Stochastics and Dynamics 17.04 (2017) 1750031