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On the liftability of expanding stationary measures

Title
On the liftability of expanding stationary measures
Type
Article in International Scientific Journal
Year
2021
Authors
Dias, CL
(Author)
Other
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Vilarinho, H
(Author)
Other
The person does not belong to the institution. The person does not belong to the institution. The person does not belong to the institution. Without AUTHENTICUS Without ORCID
Journal
Vol. 21
ISSN: 0219-4937
Publisher: World Scientific
Indexing
Publicação em ISI Web of Knowledge ISI Web of Knowledge - 0 Citations
Publicação em Scopus Scopus - 0 Citations
Other information
Authenticus ID: P-00T-AN6
Abstract (EN): We consider random perturbations of a topologically transitive local diffeomorphism of a Riemannian manifold. We show that if an absolutely continuous ergodic stationary measures is expanding (all Lyapunov exponents positive), then there is a random Gibbs-Markov-Young structure which can be used to lift that measure. We also prove that if the original map admits a finite number of expanding invariant measures then the stationary measures of a sufficiently small stochastic perturbation are expanding.
Language: English
Type (Professor's evaluation): Scientific
No. of pages: 26
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