Laboratorio de Bioquímica y Biología Molecular, Departamento de Biología, Facultad de Ciencias, Universidad de Chile, Santiago, Chile.
FEBS J. 2012 Jul;279(13):2296-309. doi: 10.1111/j.1742-4658.2012.08610.x. Epub 2012 May 24.
In Escherichia coli, the pentose phosphate pathway is one of the main sources of NADPH. The first enzyme of the pathway, glucose-6-phosphate dehydrogenase (G6PDH), is generally considered an exclusive NADPH producer, but a rigorous assessment of cofactor preference has yet to be reported. In this work, the specificity constants for NADP and NAD for G6PDH were determined using a pure enzyme preparation. Absence of the phosphate group on the cofactor leads to a 410-fold reduction in the performance of the enzyme. Furthermore, the contribution of the phosphate group to binding of the transition state to the active site was calculated to be 3.6 kcal·mol(-1). In order to estimate the main kinetic parameters for NAD(P) and NAD(P)H, we used the classical initial-rates approach, together with an analysis of reaction time courses. To achieve this, we developed a new analytical solution to the integrated Michaelis-Menten equation by including the effect of competitive product inhibition using the ω-function. With reference to relevant kinetic parameters and intracellular metabolite concentrations reported by others, we modeled the sensitivity of reduced cofactor production by G6PDH as a function of the redox ratios of NAD/NADH (rR(NAD)) and NADP/NADPH (rR(NADP)). Our analysis shows that NADPH production sharply increases within the range of thermodynamically feasible values of rR(NADP), but NADH production remains low within the range feasible for rR(NAD). Nevertheless, we show that certain combinations of rR(NADP) and rR(NAD) sustain greater levels of NADH production over NADPH.
在大肠杆菌中,戊糖磷酸途径是 NADPH 的主要来源之一。该途径的第一个酶,葡萄糖-6-磷酸脱氢酶(G6PDH),通常被认为是 NADPH 的唯一产生酶,但尚未有关于辅助因子偏好的严格评估。在这项工作中,使用纯酶制剂确定了 G6PDH 对 NADP 和 NAD 的特异性常数。辅助因子上没有磷酸基团会导致酶的性能降低 410 倍。此外,计算得出磷酸基团对过渡态与活性位点结合的贡献为 3.6 kcal·mol(-1)。为了估计 NAD(P)和 NAD(P)H 的主要动力学参数,我们使用了经典的初始速率方法,以及对反应时间过程的分析。为了实现这一点,我们通过使用 ω 函数包含竞争产物抑制的效果,开发了一种新的整合米氏方程的解析解。参考其他人报告的相关动力学参数和细胞内代谢物浓度,我们将 G6PDH 还原辅助因子产生的敏感性建模为 NAD/NADH(rR(NAD))和 NADP/NADPH(rR(NADP))的氧化还原比的函数。我们的分析表明,在 rR(NADP)热力学可行范围内,NADPH 的产生急剧增加,但在 rR(NAD)可行范围内,NADH 的产生仍然很低。然而,我们表明,某些 rR(NADP)和 rR(NAD)的组合可以维持更高水平的 NADH 产生,而不是 NADPH。