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Determination of supercapacitor parameters based on fractional differential equations

机译:基于分数微分方程的超电容器参数测定

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In this paper, we estimate the parameter values of a fractional-order model of supercapacitors involving fractional derivatives of Liouville-Caputo, Caputo-Fabrizio, and Atangana-Baleanu and fractional conformable derivative in the Liouville-Caputo sense. We present the exact solution of the considered model using the properties of the Laplace transform operator together with the convolution theorem. They developed numerical simulations using each one of the fractional derivatives; the results were compared graphically with experimental data obtained from different supercapacitors using standard laboratory equipment. The nonlocal parameters involved in the equivalent electrical circuit for the supercapacitor model are recalculated for each fractional derivative using a particle swarm optimization algorithm for generating optimal solutions.
机译:在本文中,我们估计了涉及Liouville-Caputo,Caputo-Fabrizio和Atangana-Balanu和Zhiouville-Caputo Sense中的分数形容衍生物的分数衍生物的分数阶阶模型的参数值。我们使用Laplace变换运算符的特性以及卷积定理一起介绍所考虑的模型的精确解决方案。他们使用每个分数衍生物开发了数值模拟;使用标准实验室设备从不同超级电容器获得的实验数据将结果进行图示。使用用于产生最佳解决方案的粒子群优化算法,为每个分数导数重新计算涉及的超级电路的等效电路的非识别参数。

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