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A numeric-analytic method for time-fractional Swift-Hohenberg (S-H) equation with modified Riemann-Liouville derivative

机译:修正Riemann-Liouville导数的时间分数阶Swift-Hohenberg(S-H)方程的数值解析方法

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摘要

In this paper, the fractional variational iteration method (FVIM) was applied to obtain the approximate solutions of time-fractional Swift-Hohenberg (S-H) equation with modified Riemann-Liouville derivative. A new application of fractional variational iteration method (FVIM) was extended to derive analytical solutions in the form of a series for these equations. Numerical results showed the FVIM is powerful, reliable and effective method when applied strongly nonlinear equations with modified Riemann-Liouville derivative.
机译:本文采用分数变分迭代法(FVIM),用修正的Riemann-Liouville导数获得时间分数阶Swift-Hohenberg(S-H)方程的近似解。扩展了分数变分迭代方法(FVIM)的新应用程序,以得出这些方程的系列形式的解析解。数值结果表明,当使用带有修正的Riemann-Liouville导数的强非线性方程组时,FVIM是一种强大,可靠且有效的方法。

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