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Analytical Solutions to the Fractional Fisher Equation byApplying the Fractional Sub-equation Method

机译:应用分数次方程法求解分数Fisher方程的解析解

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摘要

The fractional sub-equation method is proposed to construct analytical solutions of nonlinear fractional partial differential equations (FPDEs), involving Jumarie’s modified Riemann-Liouville derivative. The fractional sub-equation method is applied to the fractional Fisher equation. The analytical solutions show that the fractional sub-equation method is very effective for the analytical solutions of the Fisher equation. The fractional sub-equation method introduces a promising tool for solving many fractional partial differential equations.
机译:提出了分数次方程法,以构造涉及Jumarie的改进的Riemann-Liouville导数的非线性分数阶偏微分方程(FPDE)的解析解。分数次方程方法应用于分数Fisher方程。解析解表明,分数次方程法对于Fisher方程的解析解非常有效。分数次方程法为解决许多分数阶偏微分方程引入了一个有前途的工具。

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