Recent results in optimal reactor synthesis via attainable region theory

Chemical Engineering Science

Volumn 54, Issue 13-14, 1999, Pages 2535-2543

  Feinberg, Martin ^a  

^a Ohio State University   (United States)

Author keywords

Attainable region; Optimal reactor design

Indexed keywords

CHEMICAL REACTIONS; GEOMETRY; MIXING; REACTION KINETICS;

ATTAINABLE REGION; OPTIMAL REACTOR DESIGN;

CHEMICAL REACTORS;

DESIGN; MATHEMATICAL ANALYSIS; OPTIMIZATION; REACTOR;

EID: 0033166505     PISSN: 00092509     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0009-2509(98)00461-8     Document Type: Article

References (14)

1. Balakrishna, S., & Biegler, L.T. (1992). Constructive targeting approaches for the synthesis of chemical reactor networks. Ind. Engng Chem. Res., 31, 300-312.
2. Feinberg, M. (1987). Chemical reaction network structure and the stability of complex isothermal reactors: I. The deficiency zero and deficiency one theorems. Chem. Engng Sci., 43, 2229-2268.
3. Feinberg, M. (1992). Informal notes on "The V▽R condition": Why I became a believer. Private Communication to D. Hildebrandt.
4. Feinberg, M., & Hildebrandt D. (1992). Optimal reactor design from a geometric viewpoint, paper 142c. A.I.Ch.E. Meeting, Miami.
5. Feinberg, M., & Hildebrandt, D. (1997). Optimal reactor design from a geometric viewpoint - I. Universal properties of the attainable region. Chem. Engng Sci., 52, 1637-1665.
6. Godorr, S.A., Hildebrandt, D., & Glasser, D. (1994). The attainable region for systems with mixing and multiple-rate processes: Finding optimal reactor structures. Chem. Engng J., 54, 175-186.
7. Hildebrandt, D., & Glasser, D. (1990). The attainable region and optimal reactor structures. Chem. Engng Sci., 45, 2161-2168.
8. Hermes, H., (1974). On local and global controllability. SIAM J. ConTrol, 12, 252-261.
9. Horn, F.J.M. (1964). Attainable and non-attainable regions in chemical reaction technique. In Chemical Reaction Engineering (Proceedings of the 3-european Symposium), London, UK: Pergamon Press.
10. Kravaris, C., & Arkun, Y. (1991). Geometric nonlinear control - An overview. In Proceedings of the 4-international Conference on ChemIcal Process Control, New York: AIChE.
11. Kravaris, C., & Kantor, J.C. (1990a). Geometric methods for nonlinear process control. 1. Background. Ind. Engng Chem. Res., 29, 2295-2310.
12. Kravaris, C., & Kantor, J.C. (1990b). Geometric methods for nonlinear process control. 2. Controller synthesis. Ind. Engng Chem. Res., 29, 2311-2323.
13. Palanki, S., Kravaris, C., & Wang, H.Y. (1993). Synthesis of state feedback laws for end-point optimization in batch processes. Chem. Engng Sci., 48, 135-152.
14. Palanki, S., Kravaris, C., & Wang, H.Y. (1994). Optimal feedback control of batch reactors with a state inequality and free terminal time, Chem. Engng Sci., 49, 85-97.