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Internal mode dynamics in driven nonlinear Klein-Gordon systems

机译:驱动非线性Klein-Gordon系统中的内部模式动力学

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We study analytically and numerically the action of a constant force on the propagation of kinks in the φ~4 and sine-Gordon systems, with and without dissipation. We specifically investigate the relation of the external force with the oscillations of the kink width due to excitation of its internal mode or quasimode. We demonstrate that both dc force and dissipation, either jointly or separately, damp the oscillations of the kink width. We further prove that, in contrast to earlier predictions, those oscillations can only arise if we use a distorted kink as initial condition for the evolution. Finally, we show that for the φ~4 system the oscillations of the kink width come from the excitation of its internal mode, whereas in the sG equation they originate in the excitation of the lowest radiational modes and an internal mode induced by the discreteness of the numerical simulations.
机译:我们通过分析和数值研究了恒定力对φ4和正弦-戈登系统中有无损耗的扭结传播的影响。我们专门研究了由于内模或准模的激发而使外力与扭折宽度的振荡之间的关系。我们证明,直流力和耗散力共同或分别地衰减了扭结宽度的振荡。我们进一步证明,与早期的预测相反,只有当我们使用扭曲的扭结作为演化的初始条件时,这些振荡才会出现。最后,我们表明,对于φ〜4系统,扭折宽度的振荡来自其内部模态的激发,而在sG方程中,它们源自最低辐射模态的激发和内部模态的离散引起。数值模拟。

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