An inverse mass transfer problem in solid-liquid adsorption systems

Inverse Problems in Engineering

Volumn 11, Issue 5, 2003, Pages 391-408

  Vasconcellos, João Flávio V ^a   Silva Neto, Antônio J ^a,b   Santana, César C ^c  

^a STATE UNIVERSITY OF RIO DE JANEIRO   (Brazil)

^b FEDERAL UNIVERSITY OF RIO DE JANEIRO   (Brazil)

^c UNIVERSITY OF CAMPINAS   (Brazil)

Author keywords

Adsorption isotherms; Chromatography; Inverse problems; Mass transfer

Indexed keywords

ADSORPTION; ADSORPTION ISOTHERMS; CHROMATOGRAPHIC ANALYSIS; CONCENTRATION (PROCESS); DIFFUSION; FINITE DIFFERENCE METHOD; FINITE VOLUME METHOD; ITERATIVE METHODS; MACROMOLECULES; MASS TRANSFER;

STIRRED-BATH SYSTEM;

INVERSE PROBLEMS;

EID: 0141565110     PISSN: 10682767     EISSN: None     Source Type: Journal    
DOI: 10.1080/1068276031000098018     Document Type: Article

References (16)

1. A.M. Denisov (2000). Inverse problems of absorption dynamics, Proc. Minisymposium on Inverse Problems, in: Medicine, Engineering and Geophysics, Proc. XXIII Brazilian Congress on Applied and Computational Mathematics, pp. 24-32. Invited Lecture, Santos, Brazil.
2. J. Lugon Jr., A.J. Silva Neto and C.S. Santana (2001). An inverse mass transfer problem in gas-liquid adsorption in columns of bubble and foam. Inverse Problems in Engineering Symposium. College Station, Texas, USA.
3. J.F.V. Vasconcellos, A.J. Silva Neto and C.C. Santana (2002). Parameter estimation in adsorption columns with stochastic global optimization methods. Proc. 4th International Conference on Inverse Problems In Engineering: Theory and Practice. Angra dos Reis, Brazil.
4. J.F.V. Vasconcellos, A.J. Silva Neto and C.C. Santana (2002). An inverse mass transfer problem of parameter estimation in adsorption columns. Proc. 5th World Congress on Computational Mechanics. Vienna, Austria.
5. J.R. Conder and B.O. Hayek (2000). Adsorption kinetics and equilibria of bovine serum albumin on rigidion-exchange and hydrophobia interaction chromatography matrices in a stirred cell. Biochemical Engineering Journal, 6, 215-223.
6. B.J. Horstmann and H.A. Chase (1989). Modelling the affinity adsorption of immunoglobulin G to Protein A immobilized to Agarose Matrices. Chem. Eng. Res. Des., 67.
7. A.I. Liapis and D.W.T. Rippin (1977). A general model for the simulation of multicomponent adsorption from a finite bath. Chemical Engineering Science, 32, 619-627.
8. E. Firouztale, A.P. Scott, S.K. Dalvie and G.M. Von Blohn (1992). Experimental and theoretical study of key parameters of adsorption on reverse phase macro porous resins. AIChE Symposium Series, 88(290), p. 191.
9. F.R.C. Silva, J.A.M. Pereira, M.O.D. Araújo and C.C. Santana (1999). Mass transfer parameters evaluation in protein adsorption on macro porous resin. Hungarian Journal of Industrial Chemistry, 27, 183-187.
10. H.W. Blanch and D.S. Clark (1997). Biochemical Engineering. Marcel Dekker Inc. New York.
11. Y. Saad and M.H. Schultz (1986). GMRES: a generalized minimal residual algorithm for solving nonsymmetric linear systems. SIAM J. Sci. Stat. Comput., 3, 856-869.
12. V. Venkatakrishnan (1991). Preconditioned conjugate gradient methods for the compressible Navier-Stokes equations. AIAA Journal, 29(7), 1092-2000.
13. S. Balay, K. Buschelman, W.D. Gropp, D. Kaushik, L.C. Mclnnes and B.F. Smith (2001). PETSc homepage. http://www.mcs.anl.gov/petsc.
14. M.T. Van Genuchten and W.G. Gray (1978). Analysis of some dispersion corrected numerical schemes for solution of the transport equation. International Journal for Numerical Methods in Engineering, 12, 387-404.
15. D.W. Marquardt (1963) An algorithm for least-squares estimation of nonlinear parameters. J. Soc. Indust. Apll. Math., 11, 431-441.
16. J.V. Beck, B. Blackwell and C.R. St. Clair Jr. (1985). Inverse Heat Conduction. Wiley, New York.