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• W2963232899 abstract "Periodic travelling waves are considered in the class of reduced Ostrovsky equations that describe low-frequency internal waves in the presence of rotation. The reduced Ostrovsky equations with either quadratic or cubic nonlinearities can be transformed to integrable equations of the Klein–Gordon type by means of a change of coordinates. By using the conserved momentum and energy as well as an additional conserved quantity due to integrability, we prove that small-amplitude periodic waves are orbitally stable with respect to subharmonic perturbations, with period equal to an integer multiple of the period of the wave. The proof is based on construction of a Lyapunov functional, which is convex at the periodic wave and is conserved in the time evolution. We also show numerically that convexity of the Lyapunov functional holds for periodic waves of arbitrary amplitudes." @default.
• W2963232899 created "2019-07-30" @default.
• W2963232899 creator A5046714116 @default.
• W2963232899 creator A5078564125 @default.
• W2963232899 date "2016-09-01" @default.
• W2963232899 modified "2023-10-10" @default.
• W2963232899 title "Orbital stability of periodic waves in the class of reduced Ostrovsky equations" @default.
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• W2963232899 doi "https://doi.org/10.1016/j.jde.2016.05.026" @default.
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