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具有同工机制的酶的动力学:产物抑制分析

Kinetics of enzymes with iso-mechanisms: analysis of product inhibition.

作者信息

Rebholz K L, Northrop D B

机构信息

Division of Pharmaceutical Biochemistry, School of Pharmacy, University of Wisconsin, Madison 53706.

出版信息

Biochem J. 1993 Dec 1;296 ( Pt 2)(Pt 2):355-60. doi: 10.1042/bj2960355.

DOI:10.1042/bj2960355
PMID:7980736
原文链接:https://pmc.ncbi.nlm.nih.gov/articles/PMC1137703/
Abstract

Isomerizations of free enzyme can be detected in kinetic patterns of product inhibition when the isomerization is partially rate-limiting. The kinetic pattern is non-competitive, owing to binding of substrate and product to different forms of free enzyme. This adds an additional term to the rate equation, sometimes represented as KSP. Several kineticists have noted that, as the rate of isomerization becomes high in relation to catalytic turnover, the intercept effect will become small, KSP will approach infinity, and the pattern will look competitive. Britton [(1973) Biochem. J. 133, 255-261] asserted that KSP will also approach infinity when the rate of isomerization becomes low. This second assertion is incorrect and can be traced to the particular model and graphical representation used to examine KSP as a function of relative rate constants. The function portrayed as a parabola with two roots for KSP is, instead, a straight line with one root. The algebraic condition justifying the second root obtains in the limit of zero in the rate of reaction and thus is not experimentally relevant, and the appearance of competitive inhibition, based on KSP alone, is not valid. Using a more general model, new equations are derived and presented which provide direct calculations of the apparent rate constants for free enzyme isomerizations from product-inhibition data when the equilibrium of the isomerization is near 1, and useful limits for the rate constants when greater than or less than 1.

摘要

当异构化部分限速时,可在产物抑制的动力学模式中检测到游离酶的异构化。由于底物和产物与不同形式的游离酶结合,动力学模式为非竞争性。这给速率方程增加了一个额外的项,有时表示为KSP。几位动力学研究者指出,当异构化速率相对于催化周转变得很高时,截距效应将变小,KSP将趋近于无穷大,模式将看起来像竞争性的。布里顿[(1973年)《生物化学杂志》133卷,255 - 261页]断言,当异构化速率变低时,KSP也将趋近于无穷大。这第二个断言是不正确的,可追溯到用于检验KSP作为相对速率常数函数的特定模型和图形表示。描绘为具有两个KSP根的抛物线的函数,实际上是具有一个根的直线。证明第二个根合理的代数条件在反应速率为零的极限情况下成立,因此在实验上不相关,仅基于KSP的竞争性抑制的表象是无效的。使用更通用的模型,推导并给出了新的方程,当异构化平衡接近1时,可根据产物抑制数据直接计算游离酶异构化的表观速率常数,以及当大于或小于1时速率常数的有用极限。

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