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SM ISO690:2012 CHEBAN, David. Poisson stable motions of monotone and strongly sub-linear non-autonomous dynamical systems. In: Discrete and Continuous Dynamical Systems- Series A, 2023, vol. 43, pp. 895-947. ISSN 1078-0947. DOI: https://doi.org/10.3934/dcds.2022174 |
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Discrete and Continuous Dynamical Systems- Series A | ||||||
Volumul 43 / 2023 / ISSN 1078-0947 /ISSNe 1553-5231 | ||||||
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DOI:https://doi.org/10.3934/dcds.2022174 | ||||||
Pag. 895-947 | ||||||
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This paper is dedicated to the study of the problem of existence of Poisson stable (Bohr/Levitan almost periodic, almost automorphic, almost recurrent, recurrent, pseudo periodic, pseudo recurrent and Poisson stable) motions of monotone sub-linear non-autonomous dynamical systems. The main results we establish in the framework of general non-autonomous (cocycle) dynamical systems. We apply our general results to the study of the problem of existence of different classes Poisson stable solutions of some types of non-autonomous evolutionary equations (Ordinary Differential Equations, Functional-Differential Equations with finite delay and Difference Equations). |
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Cuvinte-cheie Bohr/Levitan almost periodic and almost automorphic solutions, monotone sub-linear non-autonomous dynamical systems, topological dynamics |
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