葡萄糖激酶的反常特异性和动力学:希尔方程的理论不适用性。

W J Malaisse, D Zähner, G Marynissen
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引用次数: 2

摘要

低Km己糖激酶同功酶的动力学符合Michaelis- menten方程,可以通过平衡d -葡萄糖或其α -和β -异头物的Km (Michaelis常数)和Vmax(最大速度)值来建立。然而,在高Km葡萄糖激酶同功酶的情况下,d -葡萄糖的s型底物依赖性和两个异头物之间的竞争,理论上不允许为平衡的d -葡萄糖的Km、Vmax或n(希尔数)常数分配任何有意义的值。因此,在平衡d -葡萄糖的情况下,浓度依赖关系不能在Hill图中显示为直线关系。这些观察结果说明了目前忽视d -葡萄糖的异构性的生化研究的缺点。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Anomeric specificity and kinetics of glucokinase: theoretical unsuitability of the Hill equation.

The kinetics of the low-Km hexokinase isoenzymes, which obey the Michaelis-Menten equation, can be established from the Km (Michaelis constant) and Vmax (maximal velocity) values for either equilibrated D-glucose or its alpha- and beta-anomers. In the case of the high-Km glucokinase isoenzyme, however, the sigmoidal substrate dependency and the competition between the two anomers of D-glucose do not allow, theoretically, to assign any meaningful value to either the Km, Vmax or n (Hill number) constants for equilibrated D-glucose. Thus, with equilibrated D-glucose, the concentration dependency fails to display a rectilinear relationship in the Hill plot. These observations illustrate the shortcomings of current biochemical studies in which the anomeric heterogeneity of D-glucose is ignored.

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