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本文引用的文献

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The determination of enzyme inhibitor constants.酶抑制剂常数的测定
Biochem J. 1953 Aug;55(1):170-1. doi: 10.1042/bj0550170.
2
Pancreatic trypsin inhibitor. II. Reaction with trypsin.胰腺胰蛋白酶抑制剂。II. 与胰蛋白酶的反应。
Biochem J. 1953 May;54(2):347-52. doi: 10.1042/bj0540347.
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Validation and statistical analysis of a computer modeling method for quantitative analysis of radioligand binding data for mixtures of pharmacological receptor subtypes.一种用于药理学受体亚型混合物放射性配体结合数据定量分析的计算机建模方法的验证与统计分析
Mol Pharmacol. 1982 Jan;21(1):5-16.
4
Kinetics of the reversible inhibition of enzyme-catalysed reactions by tight-binding inhibitors.紧密结合抑制剂对酶催化反应的可逆抑制动力学。
Biochim Biophys Acta. 1969;185(2):269-86. doi: 10.1016/0005-2744(69)90420-3.
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Drug receptors and their function.药物受体及其功能。
Nature. 1971 May 14;231(5298):91-6. doi: 10.1038/231091a0.
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[Competitive inhibition. General and new linear relations].
Biochimie. 1973;55(1):11-6. doi: 10.1016/s0300-9084(73)80231-7.
7
The graphical determination of K m and K i .米氏常数(Km)和抑制常数(Ki)的图形测定
Biochem J. 1972 Aug;129(1):197-202. doi: 10.1042/bj1290197.
8
A linear equation that describes the steady-state kinetics of enzymes and subcellular particles interacting with tightly bound inhibitors.一个描述酶和亚细胞颗粒与紧密结合抑制剂相互作用的稳态动力学的线性方程。
Biochem J. 1972 Apr;127(2):321-33. doi: 10.1042/bj1270321.
9
Steady-state enzyme kinetics with high-affinity substrates or inhibitors. A statistical treatment of dose-response curves.高亲和力底物或抑制剂的稳态酶动力学。剂量反应曲线的统计学处理。
Biochem J. 1973 Sep;135(1):101-7. doi: 10.1042/bj1350101.
10
Relationship between the inhibition constant (K1) and the concentration of inhibitor which causes 50 per cent inhibition (I50) of an enzymatic reaction.抑制常数(K1)与导致酶促反应50%抑制率(I50)的抑制剂浓度之间的关系。
Biochem Pharmacol. 1973 Dec 1;22(23):3099-108. doi: 10.1016/0006-2952(73)90196-2.

一种从置换曲线测定受体-配体和酶-抑制剂解离常数的准确方法。

An accurate method for determination of receptor-ligand and enzyme-inhibitor dissociation constants from displacement curves.

作者信息

Horovitz A, Levitzki A

机构信息

Department of Biological Chemistry, Hebrew University of Jerusalem, Israel.

出版信息

Proc Natl Acad Sci U S A. 1987 Oct;84(19):6654-8. doi: 10.1073/pnas.84.19.6654.

DOI:10.1073/pnas.84.19.6654
PMID:3477796
原文链接:https://pmc.ncbi.nlm.nih.gov/articles/PMC299141/
Abstract

Receptor-ligand dissociation constants are usually calculated from the displacement curve of a radioactively labeled ligand bound to the receptor. The formula used is restricted to cases in which the concentration of receptor is negligible compared to the concentration of both the displacing ligand and the radioactive ligand used. In this study, we rigorously derive a simple equation that can be used for calculating receptor-ligand dissociation constants for any set of experimental conditions. A linearized form of this equation provides a convenient plot from which the dissociation constant of the displacing ligand can be directly obtained. The plot is also a test for the competitive mode of binding. This exact equation now allows us to estimate the error incurred by the conventionally used equations. Similarly, we show that for competitive inhibition in enzymology, one can derive the analogous formula. Our new formula is free of the usual restrictions--namely, that the enzyme concentration is very small compared to the concentration of both the substrate and the inhibitor. It may therefore be applied to any set of experimental conditions.

摘要

受体-配体解离常数通常根据与受体结合的放射性标记配体的置换曲线来计算。所使用的公式仅限于受体浓度与置换配体和所用放射性配体的浓度相比可忽略不计的情况。在本研究中,我们严格推导了一个简单的方程,该方程可用于计算任何一组实验条件下的受体-配体解离常数。该方程的线性化形式提供了一个方便的图表,从中可以直接获得置换配体的解离常数。该图表也是对结合竞争模式的一种检验。这个精确的方程现在使我们能够估计传统使用的方程所产生的误差。同样,我们表明,对于酶学中的竞争性抑制,可以推导出类似的公式。我们的新公式没有通常的限制,即酶浓度与底物和抑制剂的浓度相比非常小。因此,它可以应用于任何一组实验条件。