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The evolution of nonlinear wave packets in variable-coefficient Ostrovsky equation

机译:可变系数奥特洛夫斯基方程中非线性波包的演变

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In this work, the effect of variable medium is taken into account to the Ostrovsky equation, namely variable-coefficient Ostrovsky equation. Ostrovsky equation originally is obtained from Korteweg-de Vries equation with an additional linear non-local term representing the effects of background rotation. The addition of this term has the drastic effect of destroying the solitary wave solution. Instead an initial solitary-like disturbance decays into radiating oscillatory waves and eventually form a nonlinear wave packet. However, a uniform background state, it not sufficient to describe internal solitary waves in the ocean. So, the effect of variable medium on the propagation of oceanic internal solitary waves in the present of background rotation is studied. This effect alone to the Ostrovsky equation can change the size of amplitude and wave packet envelope.
机译:在这项工作中,考虑了可变介质的效果,即ostrovsky方程,即可变系数ostrovsky方程。最初从Korteweg-de Vries方程获得Ostrovsky等式,其具有额外的线性非局长,表示背景旋转的效果。添加该术语具有破坏孤立波溶液的激烈效果。相反,初始孤独的扰动衰减成辐射振荡波并最终形成非线性波包。然而,一个统一的背景状态,它不足以描述海洋中的内部孤独波。因此,研究了可变介质对背景旋转的目前的海洋内部孤立波传播的影响。单独对Ostrovsky方程的这种效果可以改变幅度和波分组包络的尺寸。

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