Evaluation of the potential of periodically operated reactors based on the second order frequency response function

Chemical Engineering Research and Design

Volumn 86, Issue 7, 2008, Pages 682-691

  Marković, Ana ^a   Morgenstern, Andreas Seidel ^a,b   Petkovska, Menka ^a,c  

^a MAX PLANCK INSTITUTE FOR DYNAMICS OF COMPLEX TECHNICAL SYSTEMS   (Germany)

^b OTTO VON GUERICKE UNIVERSITY   (Germany)

^c Faculty of Technology and Metallurgy   (Yugoslavia)

Author keywords

Continuous stirred tank reactor; Dispersive flow tubular reactor; Forced periodic operation; Frequency response functions; N th order reaction; Plug flow tubular reactor

Indexed keywords

CHEMICAL REACTORS; CLOSED LOOP CONTROL SYSTEMS; FOURIER SERIES; FREQUENCY RESPONSE; TANKS (CONTAINERS);

CONTINUOUS STIRRED TANK REACTOR; DISPERSIVE FLOW TUBULAR REACTOR; FORCED PERIODIC OPERATION; FREQUENCY RESPONSE FUNCTIONS; N-TH ORDER REACTION; PLUG FLOW TUBULAR REACTOR;

FUNCTION EVALUATION;

EID: 56349086564     PISSN: 02638762     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.cherd.2008.02.003     Document Type: Conference Paper

References (22)

1. Aida, T. and Silveston, P.L., (2005). Cyclic Separation Reactors. (Blackwell Publishing Ltd, Oxford).
2. Bailey, J.E. and Horn, F.J.M., 1971, Comparison between two sufficient conditions for improvement of an optimal steady state process by periodic operation. J Optim Theory Appl, 7(5): 378-384.
3. Chanchlani, K.G., Hudgins, R.R. and Silveston, P.L., 1994, Methanol synthesis under periodic operation: An experimental investigation. Can J Chem Eng, 72: 657-671.
4. Douglas, J.M., (1972). Process Dynamics and Control (Prentice-Hall, Engel wood, Cliffs).
5. Guardabassi, G., Locatelli, A. and Rinaldi, S., 1974, Status of periodic optimization of dynamical systhems. J Optim Theory Appl, 14(1): 1-20.
6. Horn, F.J.M. and Lin, R.C., 1967, Periodic processes: A variation approach. Ind Eng Chem Process Des Dev, 6: 21-30.
7. Levenspiel, O., (1972). Chemical Reaction Engineering. (John Wiley & Sons Inc, New York).
8. Luther, M., Brandner, J.J., Kiwi-Minsker, L., Renken, A. and Schubert, K., 2007, Enhanced microstructured reactor performance under forced temperature oscillations. Int J Chem Eng, 5: A49.
9. Manfred, B., Hofmann, H. and Renken, A., (1992). Chemische Reactionstechnik. (Georg Thieme Verlag, Stuttgart).
10. Nappi, A., Fabbricino, L., Hudgins, R.R. and Silveston, P.L., 1985, Influence of forced feed compostion cycling on catalytic methanol synthesis. Can J Chem Eng, 63: 963-970.
11. Noldus, E.J., 1977, Periodic optimization of a chemical reactor system using perturbation methods. J Eng Math, 11: 49-66.
12. Petkovska, M. and Do, D.D., 1998, Nonlinear frequency response of adsorption systems: Isothermal batch and continuous flow adsorbers. Chem Eng Sci, 53: 3081-3097.
13. Petkovska, M. and Do, D.D., 2000, Use of higher order frequency response functions for identification of nonlinear adsorption kinetics: Single mechanisms under isothermal conditions. Nonlinear Dyn, 21: 353-376.
14. Petkovska, M., 2001, Nonlinear frequency response of nonisothermal adsorption systems. Nonlinear Dyn, 26: 351.
15. Petkovska, M., 2005, Nonlinear frequency response method for investigation of equilibria and kinetics in adsorption systems, in Adsorption Systems in Finely Dispersed Particles: Micro, Nano- and Atto-Engineering, Spasic, A.M. and Hsu, J.P. (eds) (CRC Taylor & Francis, Boca Raton), pp. 283-327.
16. Petkovska, M. and Marković, A., 2006, Fast estimation of quasi-steady states of cyclic nonlinear processes based on higher-order frequency response functions. case study: Cyclic operation of an adsorption column. Eng Chem Res, 45: 266-291.
17. Renken, A., 1972, The use of periodic operation to improve the performance of continuous stirred tank reactors. Chem Eng Sci, 27: 1925-1932.
18. Schädlich, K., Hoffman, U. and Hofmann, H., 1983, Periodical operation of chemical processes and evaluation of conversion improvements. Chem Eng Sci, 38: 1375-1384.
19. Silveston, P.L., (1998). Composition Modulation of Catalytic Reactors (Gordon and Breach Science Publishers, Amsterdam).
20. Tomlinson, G.R. and Manson, G., 1996, A simple criterion for establishing an upper limit to the harmonic excitation level of the duf.ng oscillator using volterra series. J Sound Vibrat, 190: 751-762.
21. Volterra, V., (1959). Theory of Functionals and Integral and Integrodifferential Equations. (Dover, New York).
22. Weiner, D.D. and Spina, J.F., (1980). Sinusoidal Analysis and Modelling of Weakly Nonlinear Circuits. (Van Nostrand Reinhold, New York).