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Analytical Solution for the Time Fractional BBM-Burger Equation by Using Modified Residual Power Series Method

机译:修正残差幂级数法求解时间分数BBM-Burger方程的解析解

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摘要

In this study, a generalized Taylor series formula together with residual error function, which is named the residual power series method (RPSM), is used for finding the series solution of the time fractional Benjamin-Bona-Mahony-Burger (BBM-Burger) equation. The BBM-Burger equation is useful in describing approximately the unidirectional propagation of long waves in certain nonlinear dispersive systems. The numerical solution of the BBM-Burger equation is calculated by Maple. The numerical results show that the RPSM is reliable and powerful in solving the numerical solutions of the BBM-Burger equation compared with the exact solutions as well as the solutions obtained by homotopy analysis transform method through different graphical representations and tables.
机译:在这项研究中,使用广义泰勒级数公式和残差误差函数(称为残差幂级数方法(RPSM))来查找时间分数本杰明-波纳-马奥尼-伯格(BBM-Burger)的级数解方程。 BBM-Burger方程可用于描述某些非线性色散系统中长波的近似单向传播。通过Maple计算BBM-Burger方程的数值解。数值结果表明,相比于精确解以及通过同构分析变换方法通过不同的图形表示和表格获得的解,RPSM在求解BBM-Burger方程的数值解时是可靠且强大的。

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