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在存在酶失活的情况下,用于酶催化反应批次动力学研究的起始D-最优设计。

Starting D-optimal designs for batch kinetics studies of enzyme-catalyzed reactions in the presence of enzyme deactivation.

作者信息

Malcata F X

机构信息

Escola Superior de Biotecnologia, Universidade Catolica Portuguesa, Portugal.

出版信息

Biometrics. 1992 Sep;48(3):929-38.

PMID:1420847
Abstract

This paper describes a strategy for the starting experimental design of experiments required by general research in the field of biochemical kinetics. The type of experiments that qualify for this analysis involve batch reactions catalyzed by soluble enzymes where the activity of the enzyme decays with time. Assuming that the catalytic action of the enzyme obeys a Michaelis-Menten rate expression and that the deactivation of the enzyme follows a first-order decay, the present analysis employs the dimensionless, integrated form of the overall rate expression to obtain a criterion (based on the maximization of the determinant of the derivative matrix) that relates the a priori estimates of the parameters with the times at which samples should be withdrawn from the reacting mixture. The analysis indicates that the initial concentration of substrate should be as large as possible, and that the samples should be taken at times corresponding to substrate concentrations of approximately 2/3, 1/4, and I/epsilon of the initial concentration (where epsilon should be as large as possible).

摘要

本文描述了一种用于生物化学动力学领域一般研究所需实验的起始实验设计策略。符合此分析的实验类型涉及由可溶性酶催化的间歇反应,其中酶的活性随时间衰减。假设酶的催化作用服从米氏速率表达式,且酶的失活遵循一级衰减,本分析采用总速率表达式的无量纲积分形式来获得一个准则(基于导数矩阵行列式的最大化),该准则将参数的先验估计与应从反应混合物中取出样品的时间相关联。分析表明,底物的初始浓度应尽可能大,并且应在对应于初始浓度的约2/3、1/4和1/ε的底物浓度的时间取样(其中ε应尽可能大)。

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