Time delay filter-based deadbeat control of process with dead time

Industrial and Engineering Chemistry Research

Volumn 39, Issue 6, 2000, Pages 2024-2028

  Zhong, Qing C ^a   Xie, Jian Y ^a   Jia, Qing ^a  

^a SHANGHAI JIAO TONG UNIVERSITY   (China)

Author keywords

[No Author keywords available]

Indexed keywords

CLOSED LOOP CONTROL SYSTEMS; DELAY CIRCUITS; ELECTRIC FILTERS; MATHEMATICAL MODELS; NYQUIST DIAGRAMS; POLES AND ZEROS; PROCESS CONTROL; ROBUSTNESS (CONTROL SYSTEMS); SYSTEM STABILITY; TWO TERM CONTROL SYSTEMS;

DEADBEAT CONTROL; TIME DELAY FILTER;

CHEMICAL OPERATIONS;

MODELING ERROR; PROCESS CONTROL; PROPORTIONAL CONTROL SYSTEM;

ARTICLE; FILTER; FREQUENCY ANALYSIS; MODEL; TIME;

EID: 0034042951     PISSN: 08885885     EISSN: None     Source Type: Journal    
DOI: 10.1021/ie9903339     Document Type: Article

References (24)

1. Watanabe, K.; Nobuyama, W.; Kojima, A. Recent Advances in Control of Time Delay Systems-A Tutorial Review. Proc. 35th IEEE Conf. Decision Control 1996, 2, 2083-2089.
2. Smith O. J. M. A Controller to Overcome Dead Time, ISA J. 1959, 6, 28-33.
3. Smith, O. J. M. Posicast Control of Damped Oscillatory Systems. Proc. IRE 1957, 45, 1249-1255.
4. Tallman, G. H.; Smith, O. J. M. Analog Study of Deadbeat Posicast Control. IRE Trans. Autom. Control 1958, 3, 14-21.
5. Suh, I. H.; Bien, Z. Proportional Minus Delay Controller. IEEE Trans. Autom. Control 1979, 24, 370-372.
6. Swisher, G. M.; Tenqchen, S. Design of Proportional-Minus-Delay Action Feedback Controller for Second and Third-Order Systems. Proc. ACC 1988, 254-260.
7. Kwon, W. H,; Lee, G. W.; Kim, S. W. Performance Improvement Using Time Delays in Multivariable Controller Design. Int. J. Control. 1990, 52, 1455-1473.
8. Su, R.; Kermiche, N.; Wang, Y. Tip Control of Flexible Beam with Time Delays. Proc. ACC 1989, 683-686.
9. Youcef-Toumi, K.; Ito, O. Time Delay Controller for Systems with Unknown Dynamics. Proc. ACC 1988, 904-911.
10. Youcef-Toumi, K.; Kondo, F. Time Delay Control. Proc. ACC 1989, 1912-1917.
11. Youcef-Toumi, K.; Ito, O. Time Delay Controller for Systems with Unknown Dynamics. J. Dynam. Syst. Meas. Control-Trans. ASME 1990, 112, 133-142.
12. Singer, N. C. Residual Vibration Reduction in Computer Controlled Machines. Ph.D Dissertation, MIT, 1989.
13. Magee, D. P. Optimal Arbitary Time-Delay Filtering to Minimize Vibration in Elastic Manipulator Systems. Ph.D. Dissertation, Georgia Institute of Technology, 1996.
14. Bodson, M. Adaptive Algorithm for the Tuning of Two Input Shaping Methods. Automatica 1998, 34, 771-776.
15. Tuttle, T. T. Creating Time-Optimal Commands for Linear Systems. Ph.D. Dissertation, MIT, 1997.
16. Pao, L. Y. Analysis of the Frequency, Damping and Total Insensitivities of Input Shaping Designs. J. Guidance Control Dynam. 1997, 20, 909-915.
17. Jones, S. D.; Ulsoy, A. G. Control Input Shaping for Coordinate Measuring Machines. Proc. ACC 1994, 2899-2903.
18. Singhose, W.; Singer, N.; Seering, W. Improving Repeatability of Coordinate Measuring Machines with Shaped Command Signals. Precis. Eng. 1996, 138-146.
19. Singer, N. C.; Singhose, W.; Kriikku, E. An Input Shaping Controller Enabling Cranes to Move without Sway. Proceedings of the ANS 7th Topical Meeting on Robotics and Remote Systems, Augusta, GA, 1997.
20. Singhose, W.; Porter, L. J.; Seering, W. P. Input Shaped Control of a Planar Gantry Crane with Hoisting. Proc. ACC 1997, 97-100.
21. Zhong, Q. C. Time Delay Control and Its Applications. Ph.D. Dissertation, Shanghai Jiaotong University, Shanghai, China, 1999.
22. Ho, W. K.; Lim, K. W.; Xu, W. Optimal Gain and Phase Margin Tuning for PID Controllers. Automatica 1998, 34, 1009-1014.
23. Astrom, K. J.; Hagglund, T. PID Controllers: Theory, Design and Tuning, 2nd ed.; International Society for Measurement and Control: Research Triangle Park, NC, 1995.
24. Ho, W. K.; Hang, C. C.; Cao, L. S. Tuning of PID Controllers Based on Gain and Phase Margin Specifications. Automatica 1995, 31, 497-502.