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首页> 外文期刊>Advances in Mathematical Physics >Traveling Wave Solutions of Space-Time Fractional Generalized Fifth-Order KdV Equation
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Traveling Wave Solutions of Space-Time Fractional Generalized Fifth-Order KdV Equation

机译:时空分数广义第五阶KDV方程的旅行波解

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摘要

The Korteweg-de Vries (KdV) equation, especially the fractional higher order one, provides a relatively accurate description of motions of long waves in shallow water under gravity and wave propagation in one-dimensional nonlinear lattice. In this article, the generalized exp(-Φ(ξ))-expansion method is proposed to construct exact solutions of space-time fractional generalized fifth-order KdV equation with Jumarie's modified Riemann-Liouville derivatives. At the end, three types of exact traveling wave solutions are obtained which indicate that the method is very practical and suitable for solving nonlinear fractional partial differential equations.
机译:KorteWeg-de VRIES(KDV)方程(特别是分数高阶),在一维非线性晶格中的重力和波传播中的浅水中的长波中的长波运动的相对准确描述。 在本文中,提出了广泛的exp(-φ( - ξ)) - 扩展方法,以构建与Jumarie改良的riemann-liouville衍生物的时空分数普通的第五阶KDV方程的精确解决方案。 最后,获得了三种类型的精确行波解决方案,其表明该方法非常实用,适合于求解非线性分数偏微分方程。

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