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Graphical IMC-PID Tuning Based on Maximum Sensitivity for Fractional-order Uncertain Systems

机译:基于分数阶不确定系统最大灵敏度的图形IMC-PID调整

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This paper proposes to use a fractional-order digital loop In this paper, a novel graphical tuning method based on internal model control (IMC) strategy of proportional integral derivative (PID) controller is proposed for an uncertain fractional-order plant family with time delay. Firstly, an approach is presented to solve the problem of disturbance rejection and model mismatch of the uncertain fractional-order plant using IMC. Secondly, to further guarantee the system with certain robust stability and dynamic performance, the concept of maximum sensitivity (Ms) is introduced to tune parameters of the PID controllers for the uncertain fractional-order plants. The Ms can describe the constant gain margin and phase margin boundaries and determine the range of the adjustable parameter of the filter for IMC. Finally, the intersection region satisfying multiple objectives can be found by using the proposed graphical method. Simulation results are given to demonstrate the flexibility and effectiveness of the proposed method.
机译:本文提出使用分数阶数字回路。针对不确定的分数阶时滞植物族,提出了一种基于比例积分微分(PID)控制器的内部模型控制(IMC)策略的图形调整方法。 。首先,提出了一种使用IMC方法解决不确定分数阶设备扰动抑制和模型不匹配的问题。其次,为了进一步保证系统具有一定的鲁棒稳定性和动态性能,引入了最大灵敏度(Ms)的概念来调节不确定分数阶设备的PID控制器参数。 Ms可以描述恒定的增益裕度和相位裕度边界,并确定IMC滤波器的可调参数范围。最后,通过使用所提出的图形方法可以找到满足多个目标的交叉区域。仿真结果表明了该方法的灵活性和有效性。

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