Bounded and Unbounded Motions in Asymmetric Oscillators at Resonance

Author:

Ma Shiwang,Wang Lixia

Publisher

Springer Science and Business Media LLC

Subject

Analysis

Reference41 articles.

1. Littlewood, J.E.: Some Problems in Real and Complex Analysis. Heath, Lexington (1968)

2. Markus, I.: Lectures in Differentiable Dynamics. American Mathematical Society, Providence (1969)

3. Moser, J.: On invariant curves of area-preserving mappings of annulus. Nachr. Akad. Wiss. Gottingen Math. Phys KI. II, 1–20 (1962)

4. Morris, G.R.: A case of boundedness of Littlewood’s problem on oscillatory differential equations. Bull. Aust. Math. Soc. 14, 71–93 (1976)

5. Dieckerhoff, R., Zehnder, E.: Boundedness of solutions via the twist theorem. Ann. Scuola Norm. Sup. 14, 79–95 (1987)

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1. Unbounded Solutions to a System of Coupled Asymmetric Oscillators at Resonance;Journal of Dynamics and Differential Equations;2022-08-16

2. Unbounded Solutions to Systems of Differential Equations at Resonance;Journal of Dynamics and Differential Equations;2020-08-27

3. Aubry-Mather sets in semilinear asymmetric Duffing equations;Advances in Difference Equations;2016-11-23

4. Periodic and unbounded motions in asymmetric oscillators at resonance;Journal of Mathematical Analysis and Applications;2015-11

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