TY - JOUR
T1 - A controller design method for high-order unstable linear time-invariant systems
AU - Shi, Gengjin
AU - Gao, Zhiqiang
AU - Chen, YangQuan
AU - Li, Donghai
AU - Ding, Yanjun
PY - 2022/11/1
Y1 - 2022/11/1
N2 - This paper deals with high-order unstable systems, which are dangerous and more difficult to control. Their presence is increasingly prevalent, posing a great challenge to both traditional PID-based industrial designs and various advanced control strategies which are difficult to implement on common industrial control platforms. In this paper, the generalized desired dynamic equational (G-DDE) PID controller, developed by authors earlier, is proposed as a viable alternative. In addition to guarantee the closed-loop stability, its simple structure and tuning procedure are specifically appealing to practitioners. Simulations and experimental results show advantages of G-DDE PID in reference tracking, disturbance rejection and robustness, thus making G-DDE PID a convenient and effective control strategy for high-order unstable systems, readily implementable on common industrial platforms.
AB - This paper deals with high-order unstable systems, which are dangerous and more difficult to control. Their presence is increasingly prevalent, posing a great challenge to both traditional PID-based industrial designs and various advanced control strategies which are difficult to implement on common industrial control platforms. In this paper, the generalized desired dynamic equational (G-DDE) PID controller, developed by authors earlier, is proposed as a viable alternative. In addition to guarantee the closed-loop stability, its simple structure and tuning procedure are specifically appealing to practitioners. Simulations and experimental results show advantages of G-DDE PID in reference tracking, disturbance rejection and robustness, thus making G-DDE PID a convenient and effective control strategy for high-order unstable systems, readily implementable on common industrial platforms.
KW - Desired dynamic equational
KW - Generalized PID
KW - High-order unstable systems
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U2 - 10.1016/j.isatra.2022.04.012
DO - 10.1016/j.isatra.2022.04.012
M3 - Article
C2 - 35491251
SN - 0019-0578
VL - 130
SP - 500
EP - 515
JO - ISA Transactions
JF - ISA Transactions
ER -