Multiobjective process controllability analysis

Computers and Chemical Engineering

Volumn 28, Issue 1-2, 2004, Pages 83-90

  Cao, Yi ^a   Yang, Zhijia ^b  

^a CRANFIELD UNIVERSITY   (United Kingdom)

^b ZHEJIANG UNIVERSITY   (China)

Author keywords

Linear matrix inequality; Multiobjective optimisation; Process controllability

Indexed keywords

ERROR ANALYSIS; MATRIX ALGEBRA; OPTIMIZATION; PERFORMANCE; PROBLEM SOLVING;

TRADE OFF CURVES;

CONTROLLABILITY;

CHEMICAL ENGINEERING; COMPUTER CONTROL; PROCESS CONTROL;

ANALYTICAL ERROR; CONFERENCE PAPER; CONTROL SYSTEM; MATHEMATICAL ANALYSIS; PROCESS CONTROL; PROCESS DESIGN;

EID: 0346729990     PISSN: 00981354     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0098-1354(03)00184-4     Document Type: Conference Paper

References (14)

1. Åström, K. J. (2000). Limitations on control system performance. European Journal on Control 6 (1), 2-10.
2. Boyd, S. P., & Barratt, C. H. (1991). Linear controller design, limits of performance (Prentice Hall information and system sciences series). Englewood Cliffs, NJ: Prentice Hall (Prentice Hall information and system sciences series).
3. Boyd, S., Ghaoui, L. E., Feron, E., & Balakrishnan, V. (1994). Linear matrix inequalities in system and control theory. Philadelphia: SIAM.
4. Cao, Y., & Biss, D. (1996). An extension of singular value analysis for assessing manipulated variable constraints. Journal of Process Control 6 (1), 37-48.
5. Cao, Y., Biss, D., & Perkins, J. D. (1996). Comparison of two techniques for assessing input-output controllability in the presence of manipulated variable constraints. Computers and Chemical Engineering 20 (4), 337-346.
6. Chen, J. (2000). Logarithmic integrals, interpolation bounds, and performance limitations in MIMO feedback systems. IEEE Transactions on Automation Control 45 (6), 1098-1115.
7. ∞ design with pole placement constraints: an LMI approach. IEEE Transactions on Automation Control 41, 358-367.
8. Gahinet, P., Nemirovski, A., Laub, A., & Chilali, M. (1995). The LMI control toolbox. The MathWorks, Inc.
9. Glover, K. (1986). Robust stabilization of linear-multivariable systems-relations to approximation. International Journal of Control 43, 741-766.
10. Havre, K., & Skogestad, S. (2001). Achievable performance of multivariable systems with unstable zeros and poles. International Journal of Control 74, 1131-1139.
11. 2 control problem. Automatica 29, 373-385.
12. Scherer, C., Gahinet, P., & Chilali, M. (1997). Multiobjective output feedback control via LMI optimization. IEEE Transactions on Automation Control 42, 896-911.
13. Skogestad, S., & Postlethwaite, I. (1996). Multivariable feedback control. Analysis and design. Chichester: Wiley.
14. VanAntwerp, J. G., & Braatz, R. D. (2000). A tutorial on linear and bilinear matrix inequalities. Journal of Process Control 10 (4), 363-385.