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Travelling wave solutions for higher-order wave equations of kdv type (iii)
Jibin Li1, Weigou Rui, Yao Long
1Department of Mathmatics, Zhejiang Normal University, Zhejiang 321004 and Kunming University of Science and Technology, Kunming,Yunnan 650093, China. jibinli@hotmail.com.
Abstract:
By using the theory of planar dynamical systems to the travelling wave equation of a higher order nonlinear wave equations of KdV type, the existence of smooth solitary wave, kink wave and anti-kink wave solutions and uncountably infinite many smooth and non-smooth periodic wave solutions are proved. In different regions of the parametric space, the sufficient conditions to guarantee the existence of the above solutions are given. In some conditions, exact explicit parametric representations of these waves are obtain.
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