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New analytic solutions of the space-time fractional Broer–Kaup and approximate long water wave equations

机译:时空分数Broer-Kaup的新解析解和近似长水波方程

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In the present paper, theexp(??(ξ))expansion method is applied to the fractional Broer–Kaup and approximate long water wave equations. The explicit approximate traveling wave solutions are obtained by using this method. Here, fractional derivatives are defined in the conformable sense. The obtained traveling wave solutions are expressed by the hyperbolic, trigonometric, exponential and rational functions. Simulations of the obtained solutions are given at the end of the paper.
机译:在本文中,将exp(Δε(ξ))扩展方法应用于分数Broer-Kaup方程和近似长水波方程。使用此方法可以获得显式近似行波解。在此,分数导数以一致的意义定义。所获得的行波解由双曲线,三角函数,指数函数和有理函数表示。本文结尾给出了获得的解决方案的仿真。

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