Conţinutul numărului revistei |
Articolul precedent |
Articolul urmator |
192 0 |
SM ISO690:2012 CHEBAN, David. Bohr/Levitan almost periodic and almost automorphic solutions of monotone difference equations with a strict monotone first integral. In: Journal of Difference Equations and Applications, 2022, nr. 4(28), pp. 510-546. ISSN 0022-6198. DOI: https://doi.org/10.1080/10236198.2022.2047959 |
EXPORT metadate: Google Scholar Crossref CERIF DataCite Dublin Core |
Journal of Difference Equations and Applications | ||||||
Numărul 4(28) / 2022 / ISSN 0022-6198 /ISSNe 1090-2732 | ||||||
|
||||||
DOI:https://doi.org/10.1080/10236198.2022.2047959 | ||||||
Pag. 510-546 | ||||||
|
||||||
Rezumat | ||||||
The paper is dedicated to the study of problem of Poisson stability (in particular, periodicity, quasi-periodicity, Bohr almost periodicity, almost automorphy, Levitan almost periodicity, pseudo-periodicity, almost recurrence in the sense of Bebutov, recurrence in the sense of Birkhoff, pseudo recurrence and Poisson stability) and asymptotically Poisson stability of motions of monotone non-autonomous difference equations which have a strong monotone first integral. We solve this problem in the framework of general non-autonomous dynamical systems with discrete time. |
||||||
Cuvinte-cheie Bohr/Levitan almost periodic and almost automorphic solutions, Monotone non-autonomous dynamical systems, Strong monotone first integral |
||||||
|