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Traveling Wave Solutions to Riesz Time-Fractional Camassa-Holm Equation in Modeling for Shallow-Water Waves

机译:浅水波建模中Riesz时间分数阶Camassa-Holm方程的行波解

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摘要

In the present paper, we construct the analytical exact solutions of a nonlinear evolution equation in mathematical physics, viz., Riesz time-fractional Camassa-Holm (CH) equation by modified homotopy analysis method (MHAM). As a result, new types of solutions are obtained. Then, we analyze the results by numerical simulations, which demonstrate the simplicity and effectiveness of the present method. The main aim of this paper is to employ a new approach, which enables us successful and efficient derivation of the analytical solutions for the Riesz time-fractional CH equation.
机译:在本文中,我们通过改进的同伦分析方法(MHAM)构造了数学物理学中非线性演化方程的精确解,即Riesz时间分数Camassa-Holm(CH)方程。结果,获得了新型的解决方案。然后,我们通过数值模拟分析结果,证明了本方法的简单性和有效性。本文的主要目的是采用一种新方法,使我们能够成功而有效地推导Riesz时间分数CH方程的解析解。

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