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处于稳态周转的酶的热力学别构参数的测定。

The determination of thermodynamic allosteric parameters of an enzyme undergoing steady-state turnover.

作者信息

Reinhart G D

出版信息

Arch Biochem Biophys. 1983 Jul 1;224(1):389-401. doi: 10.1016/0003-9861(83)90225-4.

Abstract

The free energy description of protein-ligand and ligand-ligand interactions, originally proposed by Weber [Weber, G., Biochemistry 11, 864-878 (1972)] is applied to allosteric enzymes. The free energy of interaction between an allosteric ligand and the substrate can be obtained from the ratio of Michaelis constants at zero and saturating concentrations of allosteric ligand even if the "rapid equilibrium" assumption does not apply to the substrate. It is only necessary that the allosteric ligand achieve equilibrium with the various enzyme forms of the steady state. All allosteric mechanisms can be described by combination of three basic types of constants: dissociation (or Michaelis) constants of each ligand (or substrate) from free enzyme, fractional influence of each modifier on maximal velocity, and the free energy of interaction between various combinations of ligands simultaneously bound to the enzyme. A single free energy of interaction appears in the rate expression for a single substrate-single modifier system. Four parameters completely describe the interactions of a single substrate-double modifier system from which the free energy interaction between all possible combinations of ligands can be derived. Suggestions are made for the graphical estimation of these allosteric parameters. Application of this approach to more complex systems involving cooperativity or multiple allosteric interactions is discussed and compared to evaluating allosteric enzymes with more conventional "two-state" approaches.

摘要

最初由韦伯提出的蛋白质 - 配体和配体 - 配体相互作用的自由能描述(韦伯,G.,《生物化学》11,864 - 878(1972))被应用于别构酶。即使“快速平衡”假设不适用于底物,别构配体与底物之间相互作用的自由能也可以从别构配体浓度为零和饱和时米氏常数的比值中获得。只需要别构配体与稳态的各种酶形式达到平衡即可。所有别构机制都可以用三种基本类型常数的组合来描述:每种配体(或底物)从游离酶上的解离(或米氏)常数、每种调节剂对最大速度的分数影响,以及同时结合到酶上的各种配体组合之间的相互作用自由能。在单一底物 - 单一调节剂系统的速率表达式中会出现单一的相互作用自由能。四个参数完全描述了单一底物 - 双调节剂系统的相互作用,从中可以推导出配体所有可能组合之间的自由能相互作用。文中给出了这些别构参数的图形估计方法。讨论了将该方法应用于涉及协同作用或多个别构相互作用的更复杂系统,并与用更传统的“双态”方法评估别构酶进行了比较。

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