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Stability of closed-loop fractional-order systems and definition of damping contours for the design of controllers

机译:闭环分数阶系统的稳定性和控制器设计的阻尼轮廓定义

摘要

Fractional complex order integrator has been used since 1991 for the design of robust control-systems. In the CRONE control methodology, it permits the parameterization of open loop transfer function which is optimized in a robustness context. Sets of fractional order integrators that lead to a given damping factor have also been used to build iso-damping contours on the Nichols plane. These iso-damping contours can also be used to optimize the third CRONE generation open-loop transfer function. However, these contours have been built using non band-limited integrators, even if such integrators reveal to lead to unstable closed loop systems. One objective of this paper is to show how the band-limitation modifies the left half-plane dominant poles of the closed loop system and removes the right half-plane ones. It is also presented how to obtain a fractional order open loop transfer function with a high phase slope and a useful frequency response. It is presented how the damping contours can be used to design robust controllers, not only CRONE controllers but also PD and QFT controllers.
机译:自1991年以来,分数阶复杂阶积分器一直用于设计鲁棒的控制系统。在CRONE控制方法中,它允许对在鲁棒性上下文中优化的开环传递函数进行参数化。导致给定阻尼因子的分数阶积分器集也已用于在Nichols平面上建立等阻尼轮廓线。这些等阻尼轮廓线还可用于优化第三代CRONE的开环传递函数。但是,这些轮廓是使用非带限积分器构建的,即使这种积分器显示出会导致不稳定的闭环系统也是如此。本文的一个目的是展示频带限制如何修改闭环系统的左半平面主导极,并去除右半平面主导极。还介绍了如何获得具有高相位斜率和有用的频率响应的分数阶开环传递函数。本文介绍了如何使用阻尼轮廓来设计鲁棒的控制器,不仅包括CRONE控制器,还包括PD和QFT控制器。

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