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Fractional integration: A comparative analysis of fractional integrators

机译:分数集成:分数集成商的比较分析

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摘要

The fractional integrator is certainly the key operator of fractional calculus, because of its fundamental applications in Fractional Differential Equation simulation and for the definition of fractional initial conditions. Fractional integration is defined by the classical Riemman-Liouville integral, derived from repeated integration. Three approaches commonly used to define the fractional integration operator (frequency method, frequency distributed model, Grünwald derivative) are analysed and compared in this paper.
机译:分数积分器肯定是分数微积分的关键操作者,因为其在分数微分方程模拟中的基本应用以及用于分数初始条件的定义。分数集成由源自重复集成的古典riemman-liouville积分定义。分析并在本文中分析了三种方法,常用于定义分数集成运算符(频率方法,频率分布式模型,Grünwald衍生物)。

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