Simple method of tuning PI controllers for stable inverse response systems

Journal of the Indian Institute of Science

Volumn 83, Issue 3-4, 2003, Pages 73-85

  Sree, R Padma ^a   Chidambaram, M ^a  

^a INDIAN INSTITUTE OF TECHNOLOGY MADRAS   (India)

Author keywords

IMC; Inverse response system; PID controller; Stable system

Indexed keywords

CLOSED LOOP CONTROL SYSTEMS; COMPUTER SIMULATION; DESIGN FOR TESTABILITY; MATHEMATICAL MODELS; NONLINEAR SYSTEMS; OPTIMIZATION; PARAMETER ESTIMATION; RESPONSE TIME (COMPUTER SYSTEMS); THREE TERM CONTROL SYSTEMS; TUNING;

IMC; INVERSE RESPONSE SYSTEMS; STABLE SYSTEMS; TRANSFER FUNCTION MODELS;

TWO TERM CONTROL SYSTEMS;

EID: 4344671890     PISSN: 09704140     EISSN: None     Source Type: Journal    
DOI: None     Document Type: Article

References (21)

1. M. Rovaglio, D.Manca, O. Pazzaglia and G. Serafini, Inverse response for the optimal control of municipal incineration plants, Comp. Chem. Engng, 20, S1461 (1996).
2. E. W. Jacobsen, On the dynamics of integrated plants non-minimum phase behaviour, J. Process Control, 9, 439-451 (1999).
3. J. G. Ziegler and N. B. Nichols, Optimum settings for automatic controllers, ASME, 64, 759-765 (1942).
4. C. Scali and A. Rachid, Analytical design of proportional-integral- derivative controllers for inverse response processes, Ind. Engng Chem. Res., 37, 1372-1379 (1998).
5. Q-G. Wang, C. C. Hang and X-P. Yang, Single loop controller design via IMC principles, Automatica, 3, 2041-2048 (2001).
6. S. Skogestad, Simple analytical rules for model reduction and PID controller tuning, J. Process Control, 13, 291-309 (2003).
7. W. L. Luyben, Tuning PI controllers for processes with both inverse response and dead time, Ind. Engng Chem. Res. 39, 973-976 (2000).
8. S. N. Jyothi, S. Aravind and M. Chidambaram, Design on PI/PID controller for systems with a zero, Ind. Chem. Engng, 43, 288-293 (2001).
9. C-T. Huang, M-Y. Lin and M-C. Huang, Tuning PID controllers for processes with inverse response using artificial neural networks, J. Chin. Inst. Chem. Engrs, 30, 223-232 (1999).
10. Y. J. Huang and Y. J. Wang, Robust PID controller design for non-minimum phase time delay systems, ISA Trans., 40, 31-39 (2001).
11. W. Zhang, X. Xu and Y. Sun, Quantitative performance design for inverse response processes, Ind. Engng Chem. Res., 39, 2056-2061 (1999).
12. A. Haalman, Adjusting controllers for dead time processes, Control Engng, 12, 71-73 (1965).
13. C. Kravaris and P. Daoutidis, Nonlinear state feedback control of second-order non-minimum phase nonlinear systems, Comp. Chem. Engng, 14, 439-449 (1990).
14. W. Wu, Approximate feedback control for uncertain nonlinear systems, J. Process Control, 9, 177-183 (1999).
15. C. Kravaris, P. Daoutidis and R. A. Wright, Output feedback control of non-minimum phase nonlinear processes, Chem. Engng Sci., 49, 2107-2122 (1994).
16. D. Dochain, Adaptive control algorithms for non-minimum phase nonlinear bioreactors, Comp. Chem. Engng, 16, 449-462 (1992).
17. A. Aoyama, F. J. Doyle and V. Venkat Subramanian, Control-affine neural network approach for non-minimum phase nonlinear process control, J. Process Control, 6, 17-26 (1996).
18. M. Chidambaram, M. N. Srinivas and R. Padma Sree, A simple method of designing PID controllers for stable and unstable systems, Computers Chem. Engng (in press).
19. M. Chidambaram and R. Padma Sree, Simple method of designing PI/PID controllers for integrator/dead time processes, Comp. Chem. Engng, 27, 211-215 (2003).
20. A. Visioli, Optimal tuning of PID controllers for integral and unstable processes, IEE Proc. Control Theory Appl., 148, 18-84 (2001).
21. K. R. Sundaresan and P. R. Krishnaswamy, Estimation of time delay, time constant parameters in time, frequency and Laplace domains, Can. J. Chem. Engng, 56, 257-262 (1978).