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Approximate Analytical Solution for a Coupled System of Fractional Nonlinear Integrodifferential Equations by the RPS Method

机译:RPS方法的分数非线性积分耦合方程的耦合系统近似分析解

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In this work, a modified residual power series method is implemented for providing efficient analytical and approximate solutions for a class of coupled system of nonlinear fractional integrodifferential equations. The proposed algorithm is based on the concept of residual error functions and generalized power series formula. The fractional derivative is described under the Caputo concept. To illustrate the potential, accuracy, and efficiency of the proposed method, two numerical applications of the coupled system of nonlinear fractional integrodifferential equations are tested. The numerical results confirm the theoretical predictions and depict that the suggested scheme is highly convenient, is quite effective, and practically simplifies computational time. Consequently, the proposed method is simple, accurate, and convenient in handling different types of fractional models arising in the engineering and physical systems.
机译:在这项工作中,实现了一种改进的残余功率串联方法,用于为一类非线性分数积分方程的耦合系统提供有效的分析和近似解。该算法基于残余误差函数的概念和广义电源串联公式。在Caputo概念下描述了分数衍生物。为了说明所提出的方法的潜在,准确性和效率,测试了非线性分数积分耦合方程的耦合系统的两个数值应用。数值结果证实了理论上的预测和描绘了所建议的方案非常方便,是非常有效的,并且实际上简化了计算时间。因此,所提出的方法简单,准确,方便地处理工程和物理系统中产生的不同类型的分数模型。

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  • 来源
    《Complexity》 |2020年第1期|共8页
  • 作者

    Ayed Al e’damat;

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