Kühl P W
Institute of Theoretical Biology, Münchenstein BL, Switzerland.
Biochem J. 1994 Feb 15;298 ( Pt 1)(Pt 1):171-80. doi: 10.1042/bj2980171.
A kinetic model, called the Recovery Model, which incorporates an obligatory recovery phase of fixed duration (tr) in the operation cycle of a macromolecule (enzyme, receptor) is proposed. Binding of a ligand (substrate, agonist) during tr disturbs the recovery process and causes inhibition (substrate inhibition, agonist autoinhibition). A quantitative stochastic analysis of a minimal version of the Recovery Model reveals that (1) plotting the response versus the logarithm of the ligand concentration never yields a strictly symmetrical bell-shaped dose-response curve, (2) the position and shape of the descent of the dose-response curve can vary greatly in dependence of the kinetic parameters of the system, and (3) a minimal steepness of the descent with a Hill coefficient of 1 exists provided that the response can be totally inhibited by high ligand concentrations. The Recovery Model is equally applicable to macromolecules that can bind single or multiple ligands, and suggests new ways to explain such diverse phenomena as partial agonism, pulse generation, desensitization, memory effects and ultrasensitivity. In addition, substrate inhibition and agonist autoinhibition are regarded as phenomena closely related to other kinds of non-Michaelian behaviour because of a common temporal mechanism, namely the temporal interference of arriving ligand molecules with timing-sensitive phases of the operation cycle.
提出了一种动力学模型,称为恢复模型,该模型在大分子(酶、受体)的操作循环中纳入了固定持续时间(tr)的强制恢复阶段。在tr期间配体(底物、激动剂)的结合会干扰恢复过程并导致抑制(底物抑制、激动剂自身抑制)。对恢复模型的最小版本进行的定量随机分析表明:(1)将反应与配体浓度的对数作图,永远不会产生严格对称的钟形剂量反应曲线;(2)剂量反应曲线下降部分的位置和形状会因系统的动力学参数而有很大差异;(3)只要高浓度配体能够完全抑制反应,下降部分就存在最小陡度,希尔系数为1。恢复模型同样适用于能够结合单个或多个配体的大分子,并为解释诸如部分激动、脉冲产生、脱敏、记忆效应和超敏感性等多种现象提供了新的方法。此外,由于共同的时间机制,即到达的配体分子对操作循环中对时间敏感阶段的时间干扰,底物抑制和激动剂自身抑制被视为与其他类型的非米氏行为密切相关的现象。