The good gain method for simple experimental tuning of PI controllers

被引:15
作者
Haugen, F. [1 ]
机构
[1] Telemark University College, 3918 Porsgrunn
关键词
Closed-loop; Gain margin; Good gain; IAE; Performance; Phase margin; PI controller; Simple; Stability robustness; Tuning; Ziegler-nichols;
D O I
10.4173/mic.2012.4.3
中图分类号
学科分类号
摘要
A novel experimental method - here denoted the Good Gain method { for tuning PI controllers is proposed. The method can be regarded as an alternative to the famous Ziegler-Nichols' Ultimate Gain method. The approach taken resembles the Ziegler-Nichols' method as it is based on experiments with the closed loop system with proportional control. However, the method does not require severe process upset during the tuning like sustained oscillations. Only well-damped responses are assumed. Furthermore, in the present study it is demonstrated that the approach typically gives better stability robustness comparing with the Ziegler-Nichols' method. The method is relatively simple to use which is beneficial for the user. A theoretical rationale based on second order dynamics is given. © 2013 Norwegian Society of Automatic Control.
引用
收藏
页码:141 / 152
页数:11
相关论文
共 10 条
[1]  
Haugen F., Basic dynamics and control, TechTeach, (2010)
[2]  
Haugen F., Comparing PI tuning methods in a real benchmark temperature control system, Modeing, Identification and Control, 31, pp. 79-91, (2010)
[3]  
Haugen F., Reguleringsteknikk (In Norwegian), (2013)
[4]  
Lee J., Cho W., Edgar T., An improved technique for pid controller tuning from closed- loop tests, AIChE Journal, 36, pp. 1891-1895, (1990)
[5]  
Seborg D., Edgar T., Mellichamp D., Process Dynamics and Control, (2004)
[6]  
Shamsuzzoha M., Skogestad S., Halvorsen I., On- line pi controller tuning using closed-loop setpoint response, 9th Intl. Symp. Dynamics and Control of Process Systems (DYCOPS-9), (2010)
[7]  
Skogestad S., Simple analytic rules for model reduction and PID controller tuning, Journal of Process Control, 14, (2003)
[8]  
Skogestad S., Simple analytic rules for model reduction and PID controller tuning, Modeling, Identification and Control, 25, 2, pp. 85-120, (2004)
[9]  
Yuwana M., Seborg D.E., New method for on-line controller tuning, AIChE Journal, 28, 3, pp. 434-440, (1982)
[10]  
Ziegler J., Nichols N., Optimum settings for automatic controllers, Trans. ASME, 64, 3, pp. 759-768, (1942)