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Active Realization of Fractional-Order Integrators and Their Application in Multiscroll Chaotic Systems

机译:积极实现分数顺序集成商及其在多卷混沌系统中的应用

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This paper presents the design, simulation, and experimental verification of the fractional-order multiscroll Lü chaotic system. We base them on op-amp-based approximations of fractional-order integrators and saturated series of nonlinear functions. The integrators are first-order active realizations tuned to reduce the inaccuracy of the frequency response. By an exponential curve fitting, we got a convenient design equation for realizing fractional-order integrators of orders from 0.1 to 0.95. The results include simulations in SPICE of the mathematical description and the electronic implementation and experimental measurements that confirm them. Monte Carlo and sensitivity tests revealed a robust realization. Contrary to its passive counterparts, the suggested realizations significantly reduce design and implementation efforts by favoring resistors and capacitors with commercial values and reducing hardware requirements.
机译:本文介绍了分数级多条吕兰吕氏系统的设计,仿真和实验验证。 我们基于基于OP-AMP的分数级积分器和饱和系列非线性函数的近似。 集成商是调整的一阶主动实现,以降低频率响应的不准确性。 通过指数曲线拟合,我们得到了一个方便的设计方程,实现了0.1到0.95的订单的分数顺序集成商。 结果包括在数学描述的Spice中模拟,以及确认它们的电子实现和实验测量。 蒙特卡罗和敏感性测试揭示了一个稳健的实现。 与其被动对手相反,建议的实现通过优化具有商业价值的电阻和电容和降低硬件要求,显着降低了设计和实施努力。

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