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New analytical approximate solutions of Fifth-order KdV equation

机译:五阶KdV方程的新解析近似解

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In this paper, we have exposed a process of how to implement a new splitting Adomian decomposition homotopy perturbation method to solve fifth-order KdV equations. The new methodology is applied on two kinds of fifth-order KdV equations with initial data: The first is Sawada-Kotera equation and the second its Lax equation. The numerical results we obtained from solutions of two kinds of fifth-order KdV equations, have good convergent and high accuracy comparison with other methods in literature. The graphs and tables of the new analytical approximate solutions show the validity, usefulness, and necessity of the process.
机译:在本文中,我们介绍了如何实施新的分裂Adomian分解同伦摄动方法来求解五阶KdV方程的过程。新方法应用于具有初始数据的两种五阶KdV方程:第一种是Sawada-Kotera方程,第二种是Lax方程。我们从两种五阶KdV方程的解中获得的数值结果与文献中的其他方法相比具有很好的收敛性和高精度。新的分析近似解的图形和表格显示了该过程的有效性,有用性和必要性。

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