Turner R J, Silverman M
Biochim Biophys Acta. 1980 Feb 28;596(2):272-91. doi: 10.1016/0005-2736(80)90361-2.
The kinetic equations representing the binding of a non-transported competitive inhibitor are derived from three variations of the carrier model of cotransport. These are (a) the model in which the binding sequence of activator and substrate is random (random bi-bi); (b) the model in which activator must bind before substrate (ordered bi-bi, activator essential), and (c) the model in which substrate must bind before activator (ordered bi-bi, activator non-essential). In general it is found that the kinetic equations for inhibitor binding are considerably simpler and easier to test than the corresponding transport equations. The effect of trans-inhibitor, transported substrate, activator concentration and membrane potential on inhibitor binding are examined in some detail. The use of these results to test and characterize the three transport models is emphasized. Applications to transport mechanisms which are not of the mobile carrier type are also discussed. A summary of relevant experimental data interpreted in terms of the theoretical models concludes the paper.
代表非转运竞争性抑制剂结合的动力学方程源自共转运载体模型的三种变体。它们分别是:(a) 激活剂和底物结合顺序随机的模型(随机双底物双位点模型);(b) 激活剂必须在底物之前结合的模型(有序双底物双位点模型,激活剂必不可少),以及 (c) 底物必须在激活剂之前结合的模型(有序双底物双位点模型,激活剂并非必不可少)。一般来说,发现抑制剂结合的动力学方程比相应的转运方程要简单得多,也更容易检验。文中较为详细地研究了反式抑制剂、转运底物、激活剂浓度和膜电位对抑制剂结合的影响。强调了利用这些结果来检验和表征这三种转运模型。还讨论了这些结果在非移动载体类型的转运机制中的应用。本文最后总结了根据理论模型解释的相关实验数据。