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Fractional-order PI Controller Design for Integrating Processes Based on Gain and Phase Margin Specifications

机译:基于增益和相位裕度规范的集成过程的分数阶PI控制器设计

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Fractional-order PID controllers have been introduced as a general form of conventional PID controllers and gained considerable attention latterly due to the flexibility of two extra parameters (fractional integral orderλand fractional derivative order μ) provided. Designing fractional controllers in the time domain has still difficulties. Moreover, it has been observed that the techniques based on gain and phase margins existing in the literature for integer-order systems are not completely applicable to the fractional-order systems. In this study, stability regions based on specified gain and phase margins for a fractional-order PI controller to control integrating processes with time delay have been obtained and visualized in the plane. Fractional integral orderλis assumed to vary in a range between 0.1 and 1.7. Depending on the values of the orderλ,and phase and gain margins, different stability regions have been obtained. To obtain stability regions, two stability boundaries have been used; RRB (Real Root Boundary) and CRB (Complex Root Boundary). Obtained stability regions can be used to design all stabilizing fractional-order PI controllers.
机译:分数阶PID控制器已作为常规PID控制器的一般形式引入,并由于后来提供的两个额外参数(分数积分阶数λ和分数微分阶数μ)的灵活性而引起了广泛关注。在时域中设计分数控制器仍然有困难。此外,已经观察到在文献中针对整数阶系统存在的基于增益和相位裕度的技术并不完全适用于分数阶系统。在这项研究中,已经获得了基于指定增益和相位裕度的分数阶PI控制器来控制具有时间延迟的积分过程的稳定区域,并在平面中将其可视化。假设分数积分阶数λ在0.1到1.7之间变化。根据阶跃λ的值以及相位和增益裕度,获得了不同的稳定性区域。为了获得稳定区域,已经使用了两个稳定边界。 RRB(真实根边界)和CRB(复杂根边界)。所获得的稳定性区域可用于设计所有稳定的分数阶PI控制器。

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