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The functional variable method for solving the fractional Kortewega€“de Vries equations and the coupled Kortewega€“de Vries equations

机译:解分数Kortewega-de Vries方程和耦合的Kortewega-de Vries方程的函数变量法

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This paper presents the exact solutions for the fractional Kortewega€“de Vries equations and the coupled Kortewega€“de Vries equations with time-fractional derivatives using the functional variable method. The fractional derivatives are described in the modified Riemanna€“Liouville derivative sense. It is demonstrated that the calculations involved in the functional variable method are extremely simple and straightforward and this method is very effective for handling nonlinear fractional equations.
机译:本文使用函数变量法,给出了分数阶Kortewega-de Vries方程和带时间分数导数的耦合Kortewega-de Vries方程的精确解。在改进的Riemanna–Liouville派生意义上描述了分数导数。结果表明,函数变量方法涉及的计算非常简单明了,并且该方法对于处理非线性分数方程非常有效。

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