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Exact solutions of nonlinear conformable time-fractional Boussinesq equations using the exp(-φ(ε)) -expansion method

机译:使用exp(-φ(ε))-展开法的非线性一致时间分数阶Boussinesq方程的精确解

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摘要

Nonlinear fractional Boussinesq equations are considered as an important class of fractional differential equations in mathematical physics. In this article, a newly developed method called the exp(-φ(ε))-expansion method is utilized to study the nonlinear Boussinesq equations with the conformable time-fractional derivative. Different forms of solutions, including the hyperbolic, trigonometric and rational function solutions are formally extracted. The method suggests a useful and efficient technique to look for the exact solutions of a wide range of nonlinear fractional differential equations.
机译:非线性分数Boussinesq方程被视为数学物理学中一类重要的分数微分方程。在本文中,采用了一种新开发的称为exp(-φ(ε))-展开方法的方法来研究具有适度时间分数导数的非线性Boussinesq方程。形式上提取了不同形式的解决方案,包括双曲,三角函数和有理函数解。该方法提出了一种有用且有效的技术,以寻找各种非线性分数阶微分方程的精确解。

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