Kong Benjamin Y, Clarke Ronald J
School of Chemistry, University of Sydney, Sydney, New South Wales 2006, Australia.
Biochemistry. 2004 Mar 2;43(8):2241-50. doi: 10.1021/bi0355443.
Kinetic models are presented that allow the Na(+),K(+)-ATPase steady-state turnover number to be estimated at given intra- and extracellular concentrations of Na(+), K(+), and ATP. Based on experimental transient kinetic data, the models utilize either three or four steps of the Albers-Post scheme, that is, E(2) --> E(1), E(1) --> E(2)P (or E(1) --> E(1)P and E(1)P --> E(2)P), and E(2)P --> E(2), which are the major rate-determining steps of the enzyme cycle. On the time scale of these reactions, the faster binding steps of Na(+), K(+), and ATP to the enzyme are considered to be in equilibrium. Each model was tested by comparing calculations of the steady-state turnover from rate constants and equilibrium constants for the individual partial reactions with published experimental data of the steady-state activity at varying Na(+) and K(+) concentrations. To provide reasonable agreement between the calculations and the experimental data, it was found that Na(+)/K(+) competition for cytoplasmic binding sites was an essential feature required in the model. The activity was also very dependent on the degree of K(+)-induced stimulation of the reverse reaction E(1) --> E(2). Taking into account the physiological substrate concentrations, the models allow the most likely potential sites of short-term Na(+),K(+)-ATPase regulation to be identified. These were found to be (a) the cytoplasmic Na(+) and K(+) binding sites, via changes in Na(+) or K(+) concentration or their dissociation constants, (b) ATP phosphorylation (as a substrate), via a change in its rate constant, and (c) the position of the E(2)<==>E(1) equilibrium.
本文提出了动力学模型,该模型能够在给定的细胞内和细胞外Na⁺、K⁺及ATP浓度下估算Na⁺,K⁺-ATP酶的稳态周转数。基于实验瞬态动力学数据,这些模型采用了阿尔伯斯-波斯特机制的三步或四步反应,即E(2)→E(1)、E(1)→E(2)P(或E(1)→E(1)P和E(1)P→E(2)P)以及E(2)P→E(2),这些是酶循环的主要速率决定步骤。在这些反应的时间尺度上,Na⁺、K⁺和ATP与酶的更快结合步骤被认为处于平衡状态。通过将各个部分反应的速率常数和平衡常数计算得到的稳态周转数与不同Na⁺和K⁺浓度下稳态活性的已发表实验数据进行比较,对每个模型进行了测试。为了使计算结果与实验数据达成合理的一致性,发现Na⁺/K⁺对细胞质结合位点的竞争是模型中必需的一个基本特征。活性还非常依赖于K⁺对反向反应E(1)→E(2)的刺激程度。考虑到生理底物浓度,这些模型能够确定Na⁺,K⁺-ATP酶短期调节最可能的潜在位点。结果发现这些位点包括:(a) 细胞质中的Na⁺和K⁺结合位点,通过改变Na⁺或K⁺浓度或它们的解离常数;(b) ATP磷酸化(作为底物),通过改变其速率常数;以及(c) E(2)⇌E(1)平衡的位置。