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蛋白质与小分子的相互作用。化学计量结合常数、位点结合常数和经验结合参数之间的关系。

Protein interactions with small molecules. Relationships between stoichiometric binding constants, site binding constants, and empirical binding parameters.

作者信息

Klotz I M, Hunston D L

出版信息

J Biol Chem. 1975 Apr 25;250(8):3001-9.

PMID:1123333
Abstract

The multiple equilibria for the binding of a ligand A by a macromolecule P with n binding sites may be formulated in terms of a stoichiometric analysis or on the basis of a site-oriented scrutiny. The dependence of binding on ligand concentration can always be correlated in terms of n stoichiometric binding constants,Ki, even if there are interactions between sites that accentuate or attenuate binding affinities. A corresponding correlation in terms of site binding constants, kj, under the most general circumstances depends on the definition of n2n-1 different constants of which 2n-1 are independent. If experimental data are correlated in terms of n parameters kalpha, kbeta ... klambda in an equation of the site-binding form, (see article for formular) then there is no guarantee that the values of ka, kb, etc., have any unique relationships to site binging constants. Examples are given to illustrate this point. Equation are derived for relating stoichiometric binding constants to site binding constants, for the general case and for various special circumstances. These equations make it possible to define and analyze binding insystems with interactions and conformational accommodations. Accordingly, a graphical procedure is described (in which iKi is plotted against i, the stoichiometric binding step) that provides an affinity profile for concise representation of magnitudes of binding constants and for detecting interactions that accentuate or attenuate site binding affinities.

摘要

具有(n)个结合位点的大分子(P)与配体(A)结合的多重平衡,可以通过化学计量分析或基于位点定向的详细审查来阐述。即使位点之间存在相互作用会增强或减弱结合亲和力,结合对配体浓度的依赖性总能根据(n)个化学计量结合常数(Ki)来关联。在最一般的情况下,根据位点结合常数(kj)的相应关联取决于对(n^{2n - 1})个不同常数的定义,其中(2n - 1)个是独立的。如果实验数据根据位点结合形式的方程(见文章中的公式)中的(n)个参数(kα)、(kβ)……(kλ)进行关联,那么不能保证(ka)、(kb)等的值与位点结合常数有任何唯一的关系。给出了例子来说明这一点。推导了在一般情况和各种特殊情况下将化学计量结合常数与位点结合常数相关联的方程。这些方程使得能够定义和分析存在相互作用和构象适应性的结合系统。因此,描述了一种图形程序(其中以(iKi)对(i),即化学计量结合步骤进行绘图),该程序提供了一种亲和力分布图,用于简洁地表示结合常数的大小以及检测增强或减弱位点结合亲和力的相互作用。

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