Issue
Korean Journal of Chemical Engineering,
Vol.23, No.6, 997-1002, 2006
Simulation of protein adsorption in a batchwise affinity chromatography with a modified rate model
A rate model was adapted to simulate the dynamics of protein adsorption. This model takes axial dispersion and film mass transfer into account where there is a nonlinear adsorption isotherm for protein. The model equations were solved with the application of orthogonal collocation method on finite elements. The model is validated with experimental adsorption of urokinase in a batchwise column chromatographic process. Adsorption kinetics and isotherm were measured in a batchwise operation. With the assumption of back mixing at the column inlet, the effect of the different flow pattern on the concentration change inside the column can be simulated with the rate model.
[References]
  1. Aboudzadeh MR, Jiawen Z, Bin W, Korean J. Chem. Eng., 23(1), 124, 2006
  2. Andrade JD, Principles of protein adsorption. Surface and interfacial aspect of biomedical polymers, Vol (2), protein adsorption, Plenum press, New York, 1985
  3. Anspach FB, Johnsoton A, Wirth HJ, Unger KK, Hearn MTW, J. Chromatogr., 499, 103, 1990
  4. Baker J, Finite element computational fluid mechanics, McGraw-hill, New York, 1983
  5. Cao XJ, Zhu JW, Wang DW, Dai GC, Wu XY, Chin. J. Chem. Eng., 5(1), 69, 1997
  6. Chen TL, Hsu JT, AIChE J., 33, 1387, 1987
  7. Chung SF, Wen CY, AIChE J., 14, 857, 1968
  8. Dunnebier G, Engell S, Klatt KU, Schmidt-Traub H, Strube J, Weirich I, Comput. Chem. Eng., 22, S855, 1998
  9. Guiochon G, Ghodbabe S, J. Phys. Chem., 92, 3682, 1988
  10. Hritzko BJ, Xie Y, Wooley RJ, Wang NHL, AIChE J., 48(12), 2769, 2002
  11. Kaczmarski K, Antons D, Sajonz H, Sajonz P, Guiochon G, J. Chromatogr., 925, 1, 2001
  12. Houwing J, Billiet HAH, van der Wielen LAM, AIChE J., 49(5), 1158, 2003
  13. Lin S, Karger BL, J. Chromatogr., 499, 89, 1990
  14. Mazsaroff I, Cook S, Regnier FE, J. Chromatogr., 443, 119, 1988
  15. Petzold LR, DASSL: A differential/algebraic system solver, Lawrence Livermore National Laboratory Livermore, CA, 1982
  16. Seidel A, Gelbin D, Chem. Eng. Sci., 41, 541, 1986
  17. Villadsen JV, Michelsen ML, Solution of differential equation model by polynomial approximation, Prentice-Hall, Englewood Cliffs, New Jersey, 1978
  18. Wei DC, Xiao YD, Shu B, Yan S, Biochem. Eng. J., 14, 45, 2003
  19. Wilson EJ, Geankoplis CJ, Ind. Eng. Chem. Fundam., 5, 9, 1966
  20. Whitley RD, Van Cott KE, Wang NHL, Ind. Eng. Chem. Res., 32, 149, 1993
  21. Whitely RD, Wachter R, Liu F, Wang NHL, J. Chromatogr., 465, 137, 1989
  22. Yu Q, Wang NHL, Sep. Purif. Methods, 15, 127, 1986