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On the Robust Stability of Active Disturbance Rejection Control for SISO Systems

机译:SISO系统主动干扰抑制的鲁棒稳定性

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Active disturbance rejection control (ADRC) is a new practical control technique, which can integrally and effectively deal with various nonlinearities, uncertainties and disturbances (collectively called the total disturbance throughout this paper). This paper addresses the problem of the robust stability analysis and design of linear and nonlinear ADRC for SISO systems. Firstly, a nonlinear ADRC-based control system with total disturbances is transformed into a perturbed indirect Lurie system. Then, the Popov-Lyapunov method is used to study its global or local stability and derive the robust stability bound on allowable total disturbance. Furthermore, if the total disturbance of the system is known, an estimated region of attraction can be obtained. In addition, the paper illustrates how the modeled linear dynamics can be easily integrated into ADRC to improve both the performance and stability characteristics. The above approach can also be extended to a linear ADRC-based control system. A numeral example is presented to verify the convenience and practicability of the proposed method.
机译:主动扰动抑制控制(ADRC)是一种新的实用控制技术,它可以整体有效地处理各种非线性,不确定性和扰动(在本文中统称为总扰动)。本文解决了用于SISO系统的线性和非线性ADRC的鲁棒稳定性分析和设计问题。首先,将具有总干扰的基于非线性ADRC的控制系统转换为扰动的间接Lurie系统。然后,使用Popov-Lyapunov方法研究其整体或局部稳定性,并得出容许总扰动的鲁棒稳定性。此外,如果已知系统的总扰动,则可以获得估计的吸引力区域。此外,本文还说明了如何将建模的线性动力学轻松集成到ADRC中,以改善性能和稳定性。上述方法还可以扩展到基于线性ADRC的控制系统。数值例子验证了所提方法的便利性和实用性。

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