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Dynamical behaviors and exact traveling wave solutions for a modified Broer-Kaup system

机译:改进的Broer-Kaup系统的动力学行为和精确的行波解

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摘要

In this paper, we focus on smooth periodic wave, periodic blow-up wave, solitary wave, blow-up wave, kink and anti-kink wave solutions for a modified Broer-Kaup system. Based on the approach of dynamical systems, the existence of above traveling waves is proved and their all possible exact parametric representations are presented. When the energy of Hamiltonian system corresponding to this system varies, we also show the convergence of the periodic wave solutions. Along with the details of the analysis, the analytical results lastly are numerical simulated.
机译:在本文中,我们关注于改进的Broer-Kaup系统的光滑周期波,周期爆炸波,孤立波,爆炸波,扭结和反扭波解。基于动力学系统的方法,证明了上述行波的存在,并给出了它们所有可能的精确参数表示。当与此系统相对应的哈密顿系统的能量发生变化时,我们还显示了周期波解的收敛性。连同分析的细节,最后对分析结果进行了数值模拟。

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