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Nonlinear Adaptive PID Control for Nonlinear Systems
DOI:10.1109/TAC.2025.3567565.png)
摘要
En 中文
This article introduces a nonlinear adaptive proportional-integral-derivative (PID) tracking control methodology suitable for a class of multi-in-multi-out nonlinear systems. By incorporating three nonlinear modulating (trimming) functions to recalibrate the generalized tracking error, a nonlinear PID control framework is constructed that possesses several notable features. First, the user-assignable parameters in the modulating functions allow the resultant control strategy to analytically bridge fixed gain linear PID control with nonlinear PID control, covering both traditional fixed-gain and time-varying gain PID control as special cases. Second, the inherently nonlinear nature of the proposed control methodology effectively counteracts system nonlinearities, thereby enhancing the overall performance of the control scheme. Third, unlike conventional PID control that often involves integration saturation, the proposed control method obliterates such windup phenomenon by utilizing the integral trimming function that remains bounded or self-vanishes. Fourth, eliminating the necessity for a trial-and-error process for PID gain determination, the proposed control not only ensures asymptotic tracking but also guarantees a bounded comprehensive performance index in the presence of modeling uncertainties and external disturbances. The effectiveness and benefits of the proposed method are also confirmed by numerical simulations.
Keyword:
PD control
PI control
Nonlinear systems
Adaptive systems
Vectors
Windup
Uncertainty
Performance analysis
Gain
Training
Asymptotic tracking control
multi-in-multi-out (MIMO) nonlinear systems
nonlinear adaptive proportional-integral-derivative (PID) control
期刊
IF:
7
论文数:
1.3W
被引数:
6.7W
机构
引用论文
Towards a theoretical foundation of PID control for uncertain nonlinear systems不确定非线性系统PID控制的理论基础
AUTOMATICA
IF5.9
Characterizing PID Controllers for Linear Time-Delay Systems: A Parameter-Space Approach表征线性时滞系统的PID控制器: 参数空间方法

