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Design of a fractional control using performance contours.udApplication to an electromechanical systemud

机译:使用性能轮廓线设计分数控制。 ud应用于机电系统 ud

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摘要

The article proposes a frequency-based method to design a controller ensuring dynamic behavior of a closed-loop control: the first overshoot of the step response in the tracking mode or in the regulation mode, the damping ratio and the natural frequency of its dominant oscillatory mode. This method uses two contours called “performance contours” and constructed on the Nichols diagram. The first contour is the common Nichols magnitude contour which can be considered as an iso-overshoot contour. The second contour, whose construction and analytic expression are given in this article, is a new contour defined on the Nichols diagram and parameterized by the damping ratio. The proposed method uses complex non-integer (or fractional) differentiation to compute a transfer function whose open-loop Nichols locus tangents both performance contours, thus ensuring stability margins (or stability degree). The method is applied to a DC motor whose speed is controlled.
机译:本文提出了一种基于频率的方法来设计控制器,以确保闭环控制的动态行为:跟踪模式或调节模式下阶跃响应的第一个过冲,阻尼比及其主导振荡的固有频率模式。此方法使用两个称为“性能轮廓”的轮廓,并在Nichols图上构造。第一个轮廓是常见的Nichols幅度轮廓,可以将其视为等值过冲轮廓。第二个轮廓线(在本文中给出了其构造和解析表达式)是在Nichols图上定义的新轮廓线,并通过阻尼比对其进行了参数设置。所提出的方法使用复杂的非整数(或分数)微分来计算传递函数,该传递函数的开环Nichols轨迹正切两个性能轮廓,从而确保了稳定裕度(或稳定度)。该方法适用于速度受控的直流电动机。

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