Methodology for parameter estimation of modelling of pervaporation in flowsheeting environment

Chemical Engineering Journal

Volumn 133, Issue 1-3, 2007, Pages 219-227

  Lovasz, Anett ^a   Mizsey, Peter ^a   Fonyo, Zsolt ^a  

^a BUDAPEST UNIVERSITY OF TECHNOLOGY AND ECONOMICS   (Hungary)

Author keywords

Mathematical modelling; Membranes; Parameter estimation; Pervaporation

Indexed keywords

COMPUTER SOFTWARE; INTEGER PROGRAMMING; MATHEMATICAL MODELS; NONLINEAR PROGRAMMING; PARAMETER ESTIMATION;

HYBRID SEPARATION; MIXED INTEGER NONLINEAR PROGRAMMING (MINLP); SOFTWARE ENVIRONMENT;

PERVAPORATION;

COMPUTER SOFTWARE; INTEGER PROGRAMMING; MATHEMATICAL MODELS; NONLINEAR PROGRAMMING; PARAMETER ESTIMATION; PERVAPORATION;

EID: 34250639011     PISSN: 13858947     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.cej.2007.01.038     Document Type: Article

References (25)

1. Góski M. European Union-basic requirements in natural environment protection. Ekol. Techn. 6 5 (1998) 131-136
2. Lipnitzki F., Field R.W., and Ten P.-K. Pervaporation-based hybrid process: a review of process design, application and economics. J. Membr. Sci. 153 2 (1999) 183-210
3. Van Hoof V., Van den Abeele L., Buekenhoudt A., Dotremont C., and Leysen R. Economic comparison between azeotropic distillation and different hybrid systems combining distillation with pervaporation for the dehydration of isoporpanol. Sep. Purif. Technol. 37 1 (2004) 33-49
4. Atra R., Vatai G., and Békássy-Molnár E. Isopropanol dehydration by pervaporation. Chem. Eng. Proc. 38 (1999) 149-155
5. El-Zanati E., Abdel-Hakinm E., El-Ardi O., and Fahmy M. Modeling and simulation of butanol separation from aqueous solutions using pervaporation. J. Membr. Sci. 280 (2006) 73-84
6. Lu J., et al., Nguyen Q., Zhou L., Xu B., Ping Z. Study of the role of water in the transport of water and THF through hydrophilic membranes by pervaporation. J. Membr. Sci. 226 (2003) 135-143
7. D. Van Baelen, K. Ban der Bruggen, J. Van den Dungen, C. Degreve, Vandercasteele, Pervaporation of water-alcohol mixtures and acetic-acid-water mixtures.
8. Will B., and Lichtenthaler R.N. Comparison of the separtion of mixtures by vapor permeation and by pervaporation using PVA composite membranes. Part I. Binary alcohol-water systems. J. Membr. Sci. 68 (1992) 119-125
9. Qiao X., Chung T.S., Guo W.F., Matsuura T., and Teoh M.M. Dehydration of isopropanol and its comparison with dehydration of butanol isomers from thermodynamic and molecular aspects. J. Membr. Sci. 252 (2005) 37-49
10. Tsuyumoto M., Teramoto A., and Meares P. Dehydration of ethanol on a pilot-plant scale, using a new type of hollow-fiber membrane. J. Membr. Sci. 133 (1997) 83-94
11. Han B., Li J., Chen C., and Wickramasinghe R. Computer simulation and optimization of pervaporation process. Desalination 145 (2002) 187-192
12. Marriott J., and Sørensen E. A general approach to modelling membrane modules. Chem. Eng. Sci. 58 (2003) 4975-4990
13. Rautenbach R., Herion C., and Meyer-Blumentoth U. Pervaporation membrane separation processes. In: Huang R.Y.M. (Ed). Membrane Science and Technology Series, vol. 1. Chapter 3 (1990), Elsevier 181-191
14. Wijmans J.G., and Baker R.W. The solution-diffusion model: a review. J. Membr. Sci. 107 (1995) 1-21
15. Heintz A., and Stephan W. A generalized solution-diffusion model of the pervaporation process through composite membranes. Part I. Prediction of mixture solubilities in the dense active layer using the UNIQUAC model. J. Membr. Sci. 89 (1994) 143-151
16. Heintz A., and Stephan W. A generalized solution-diffusion model of the pervaporation process through composite membranes. Part II. Concentration polarization, coupled diffusion and the influence of the porous support layer. J. Membr. Sci. 89 (1994) 153-169
17. Schaetzel P., Vauclair C., Nguyen Q.T., and Bouzerar R. A simplified solution-diffusion theory in pervaporation: the total solvent volume fraction model. J. Membr. Sci. 244 (2004) 117-127
18. Izák P., Bartovská L., Friess K., Šípek M., and Uchytil P. Description of binary liquid mixtures transport through non-porous membrane by modified Maxwell-Stefan equations. J. Membr. Sci. 214 (2003) 293-309
19. Kerkhof P.J.A.M., and Geboers M.A.M. Review: Analysis and extension of the theory of multicomponent fluid diffusion. Chem. Eng. Sci. 60 (2005) 3129-3167
20. Wesselingh J.A., and Krishna R. Mass Transfer (1990), Ellis Horwood, New York
21. Modesti M., Dall'Acqua C., Lorenzetti A., and Florian E. Mathematical model and experimental validation of water cluster influence upon vapour permeation through hydrophilic dense membrane. J. Membr. Sci. 229 (2004) 211-223
22. Mizsey P., Koczka K., Deák A., and Fonyó Zs. Simulation of pervaporation using the "solution-diffusion" model. J. Hung. Chem. 7 (2005) 239-242 (in Hungarian)
23. Gmehling, Onken, Vapor-liquid Equilibria Data Collection, vol. 1, Part 1, Aqueous-Organic Systems Data Series, Frankfurt, 1977.
24. Guo W.F., Chung T.S., and Matsuura T. Pervaporation study on the dehydration of aqueous butanol solutions: comparison of flux vs. permeance, separation factor vs. selectivity. J. Membr. Sci. 245 (2004) 199-210
25. In: Baker R.W. (Ed). Membrane Technology and Applications. 2nd ed. (2004), John Wiley & Sons