Summary
A simple method of solution is highlighted for solving a class of bioreaction-diffusion problems. By virtue of the proposed transformation the original boundary value problem is rendered into an equivalent initial value problem. Results are comparable to conventional methods, and have lower computational time requirements.
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R. Axen, in Insolubilized Enzyme, M. Salmona, c. Soronia and S. Garrattini, Eds. (Plenum Press, New York) 1974.
Bailey, J.E. and Ollis, D.F., Biochemical Engineering Fundamentals, pp 865–871, McGraw Hill, New York, 1986.
Kubicek, M. and Hlavacek, V., in Solution of Non- Linear Boundary Value Problems with Applications, Englewood Cliffs, Prentice Hall Inc. 1983.
Ibanez, J. L., J. Phys. Chem. 71, 5253, 1979.
Jayaraman, V.K., B.D. Kulkarni and L.K. Doriaswamy, AICHE. J., 29, 521, 1983.
Katchalski, E.K., in Enzyme Engineering, H. H. Weetal and G. P. Royer Eds. (Plenum Press, New York) 1982.
Keller, H.B., in Numerical Methods for Two Point Boundary Value Problems, Blaisdell Publishing Co., 1968.
Moo-Young, M. in Bioreactor: Immobilized Enzymes and Cells, Fundamentals and Applications, Elsevier Appl. Science, London and New York, 1989.
Na H.S. and T.Y. Na, Math. Biosci., 6, 25, 1970.
Villadsen, J. and W. E. Stewart, Chem. Eng. Sci., 22, 1483, 1967.
Zaborsky, O.O. in Immobilized Enzyme, R. C. Weast, Ed. (CRC Cleveland, Ohio) 1973.
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NCL Communication. No. 5179
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Jayaraman, V.K. A simple method of solution for a class of bioreaction-diffusion problems. Biotechnol Lett 13, 455–460 (1991). https://doi.org/10.1007/BF01031001
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DOI: https://doi.org/10.1007/BF01031001