1980
DOI: 10.1007/bf00276397
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Kinetic analysis of biphasic protein modification reactions

Abstract: A mathematical analysis of biphasic protein modification reactions is presented, and it is shown that, in addition to the protein species modification reactions, one more time-dependent step must be postulated to exist in the reaction process. This step involves the interconversion of the different protein species, such as binding of ligand with protein, or the change in the isomerization state of the protein. The kinetic description of the reaction process is effected through a second order homogeneous linear… Show more

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Cited by 20 publications
(11 citation statements)
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“…The isomerization rate constants (k ? and k @ ) may be determined from the relationships (Rakitzis, 1980(Rakitzis, , 1984:…”
Section: Model and Rate Equationsmentioning
confidence: 99%
“…The isomerization rate constants (k ? and k @ ) may be determined from the relationships (Rakitzis, 1980(Rakitzis, , 1984:…”
Section: Model and Rate Equationsmentioning
confidence: 99%
“…When one of the species transformation reactions of eqn. (1) is not a process of rapid equilibrium, this equation reduces to (Rakitzis, 1980a):…”
Section: Accordingly Plots Of 1n{([a]0-[a])/[a]o} Versusmentioning
confidence: 99%
“…An analysis of the data of Sanner & Tron (1975), on the modification of the two fast-reacting sulphhydryl groups of phosphorylase b by 5,5'-dithiobis-(2-nitrobenzoic acid), by the procedure outlined above, has been presented (Rakitzis, 1980a). Some aspects of the relationship described by eqn.…”
Section: Accordingly Plots Of 1n{([a]0-[a])/[a]o} Versusmentioning
confidence: 99%
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“…It has been shown (Rakitzis, 1980a) that aversus-p plots that are concave upwards may be produced if enzyme activity loss is described by a summation of two or more exponential functions of reaction time. However, if enzyme activity loss is described by a single exponential function of reaction time, then the a-versus-p plot may only be of the following kinds: (a) rectilinear, if the rate constant for enzyme inactivation is equal to the rate constant for protein modification; (b) concave downwards, if enzyme protein modification is described by a summation of two or more exponential functions of reaction time the coefficients of which are positive; (c) concave upwards, if i> 1, or if enzyme protein modification is described by a summation of exponential functions of reaction time, at least one of the coefficients of which is negative [protein modification co-operativity, differential ligand and protein conformation effects on modification (Rakitzis, 1977(Rakitzis, , 1980b].…”
mentioning
confidence: 99%