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Atangana-Batogna numerical scheme applied on a linear and non-linear fractional differential equation

机译:ATANGANA-BATOGNA数字方案应用于线性和非线性分数差分方程

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摘要

Recently, Atangana and Batogna suggested a new numerical scheme to solve linear and non-linear equations with classical and fractional differential operators. The method can be understood as a combination of forward (or backward) approximation and the Adams-Bashforth one. This paper further presents the application of the new method to a linear and non-linear partial differential equation with integer- and non-integer-order derivative. The stability and convergence analyses are presented in detail. Some simulations are done to verify the efficiency of the new numerical scheme for solving linear and non-linear equations.
机译:最近,Atangana和Batogna建议使用经典和分数差分算子来解决线性和非线性方程的新数值方案。 该方法可以被理解为前向(或向后)近似和adams-bashforth一个的组合。 本文进一步介绍了新方法与整数和非整数衍生物的线性和非线性偏微分方程的应用。 稳定性和收敛分析详细介绍。 完成了一些模拟以验证用于求解线性和非线性方程的新数值方案的效率。

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