Di Cera E, Hopfner K P, Dang Q D
Department of Biochemistry and Molecular Biophysics, Washington University School of Medicine, St. Louis, Missouri 63110, USA.
Biophys J. 1996 Jan;70(1):174-81. doi: 10.1016/S0006-3495(96)79558-9.
The classical Botts-Morales theory for the action of a modifier on the catalytic properties of an enzyme has been extended to deal with allosteric effects in serine proteases. The exact analytical solution derived for the linkage scheme at steady state provides a rigorous framework for the study of many biologically relevant systems, including enzymes activated by monovalent cations and cofactor-controlled protease-zymogen interactions in blood coagulation. When the enzyme obeys Michaelis-Menten kinetics, the exact solution of the kinetic linkage scheme simplifies considerably. Of particular importance for practical applications is a simple equation expressing the dependence of the specificity constant of the enzyme, kcat/Km, on the concentration of the modifier, from which the equilibrium binding constant for the formation of the enzyme-modifier complex can be estimated. Analysis of the allosteric changes in thrombin activity induced by thrombomodulin and Na+ in terms of this equation yields accurate determinations of the equilibrium binding constants for both effectors.
关于修饰剂对酶催化特性作用的经典博茨 - 莫拉莱斯理论已得到扩展,用于处理丝氨酸蛋白酶中的别构效应。为稳态下的连锁机制推导出的精确解析解,为研究许多生物学相关系统提供了一个严格的框架,包括由单价阳离子激活的酶以及血液凝固中辅因子控制的蛋白酶 - 酶原相互作用。当酶遵循米氏动力学时,动力学连锁机制的精确解会大大简化。对于实际应用特别重要的是一个简单方程,它表示酶的特异性常数kcat/Km对修饰剂浓度的依赖性,据此可以估算酶 - 修饰剂复合物形成的平衡结合常数。根据这个方程对凝血酶调节蛋白和Na⁺诱导的凝血酶活性别构变化进行分析,可准确测定两种效应物的平衡结合常数。