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W. M. Clark (1952)
Topics in Physical Chemistry
N. B. Hannay (1959)
Semiconductors
C. G. B. Garrett (1959)
Organic Semiconductors
T. Geissman (1949)
A Theory of the Mechanism of Enzyme ActionThe Quarterly Review of Biology, 24
P. Franklin (1944)
Methods of advanced calculus
B. Rosenberg (1962)
Electrical Conductivity of Proteins. II. Semiconduction in Crystalline Bovine HemoglobinJournal of Chemical Physics, 36
T. Jahn (1962)
A theory of electronic conduction through membranes, and of active transport of ions, based on redox transmembrane potentials☆Journal of Theoretical Biology, 2
B. Rosenberg (1962)
Electrical Conductivity of ProteinsNature, 193
Abstract Experimental evidence of electron conduction within a protein has recently been given by Rosenberg. This paper gives a quantitative kinetic treatment of a hypothetical enzyme reaction that is rate-limited by electron conduction within the enzyme molecule. In particular, a kinetic theory of enzymatic oxidation-reduction has been built considering the enzyme to consist of a large protein molecule catalyzing oxidation-reduction of two different substrates at two different enzymatic sites on the same macromolecule. The electrons on each substrate are assumed in free and rapid equilibrium with the substrate's enzymatic site on the protein molecule. The rate-limiting process is assumed to be electron conduction in the protein molecule between the two sites. The resulting substrate concentrationvs. time curves appear to be zero order in some cases, and appear first order in other cases within narrow substrate concentration limits. Quantitative criteria are given for testing whether experimental data fit this type of kinetics. Oxidation-reduction reactions by this mechanism seem likely to be coupled to countercurrents of small charged ions in the surrounding solution, which suggests that a similar process could produce active transport of small ions across biological membranes.
Bulletin of Mathematical Biology – Springer Journals
Published: Jun 1, 1963
Keywords: Mathematical and Computational Biology; Life Sciences, general; Cell Biology
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