Analytical design of constraint handling optimal two parameter internal model control for dead-time processes

被引:0
|
作者
Rodrigue Tchamna
Muhammad Abdul Qyyum
Muhammad Zahoor
Camille Kamga
Ezra Kwok
Moonyong Lee
机构
[1] Yeungnam University,School of Chemical Engineering
[2] University Transportation Research Center,undefined
[3] City College of New York,undefined
[4] Chemical & Biological Engineering,undefined
[5] University of British Columbia,undefined
来源
关键词
Optimal IMC Control; Operational Constraints; Constrained Optimization; Analytical Design Approach; Constraint Handling;
D O I
暂无
中图分类号
学科分类号
摘要
This work presents an advanced and systematic approach to analytically design the optimal parameters of a two parameter second-order internal model control (IMC) filter that satisfies operational constraints on the output process, the manipulated variable as well as rate of change of the manipulated variable, for a first-order plus dead time (FOPDT) process. The IMC parameters are designed to minimize a control objective function composed of the weighted sum of the error between the process variable and the set point, and the rate of change of the manipulated variable, and to satisfy the desired constraints. The feasible region of the constrained IMC control parameters was graphically analyzed, as the process parameters and the constraints varied. The resulting constrained IMC control parameters were also used to find the corresponding industrial proportional-integral controller parameters of a Smith predictor structure.
引用
收藏
页码:356 / 367
页数:11
相关论文
共 50 条
  • [21] Analytical design of decoupling internal model control (IMC) scheme for two-input-two-output (TITO) processes with time delays
    Liu, T
    Zhang, WD
    Gu, DY
    INDUSTRIAL & ENGINEERING CHEMISTRY RESEARCH, 2006, 45 (09) : 3149 - 3160
  • [22] Design of a novel fractional-order internal model controller-based Smith predictor for integrating processes with large dead-time
    Kumar, Deepak
    Aryan, Pulakraj
    Raja, G. Lloyds
    ASIA-PACIFIC JOURNAL OF CHEMICAL ENGINEERING, 2022, 17 (01)
  • [23] ON THE PRACTICAL STABILITY OF OPTIMAL STOCHASTIC-CONTROL SYSTEMS WITH DEAD-TIME
    PALMOR, ZJ
    AUTOMATICA, 1982, 18 (04) : 491 - 492
  • [24] Revisiting the GPC for the Control of SISO MIMO Dead-time Processes br
    de Almeida Filho, M. P.
    Lima, T. A.
    Torrico, B. C.
    Nogueira, F. G.
    IFAC PAPERSONLINE, 2022, 55 (36): : 43 - 48
  • [25] Improved Internal Model Control based on Optimal Control for servo system with dead time
    Ogawa, Hiromitsu
    Tanaka, Ryo
    Murakami, Takahiro
    Ishida, Yoshihisa
    2013 IEEE 10TH INTERNATIONAL CONFERENCE ON POWER ELECTRONICS AND DRIVE SYSTEMS (IEEE PEDS 2013), 2013, : 731 - 734
  • [26] Adaptive Dead-Time Control Design with Low Dead-Time Error in 20 MHz 90 V GaN Gate Driver
    Hu, Yifan
    Wang, Yong
    Wang, Ying
    Peng, Ling
    Kong, Ying
    ELECTRONICS, 2023, 12 (01)
  • [27] Model Reference Control for a Class of MIMO System with Dead-Time
    Kurek, Jerzy E.
    MECHATRONICS 2017: RECENT TECHNOLOGICAL AND SCIENTIFIC ADVANCES, 2018, 644 : 436 - 443
  • [28] On the explicit dead-time compensation for robust model predictive control
    Santos, Tito L. M.
    Limon, Daniel
    Normey-Rico, Julio E.
    Alamo, Teodoro
    JOURNAL OF PROCESS CONTROL, 2012, 22 (01) : 236 - 246
  • [29] Positioning Control System Based on ZPETC and Optimal Control Method for Plant with Dead-Time
    Endo, Junichi
    Sasaki, Kazuhiro
    Matsumoto, Kazusa
    Shibasaki, Hiroki
    Ishida, Yoshihisa
    MECHANICAL ENGINEERING AND MATERIALS, PTS 1-3, 2012, 152-154 : 1795 - 1800
  • [30] Disturbance observer-based control for processes with an integrator and long dead-time
    Zhong, QC
    Normey-Rico, JE
    PROCEEDINGS OF THE 40TH IEEE CONFERENCE ON DECISION AND CONTROL, VOLS 1-5, 2001, : 2261 - 2266