Johnson L A, Moon K E, Eisenberg M
School of Biochemistry, University of New South Wales, Kensington, Australia.
Biochim Biophys Acta. 1988 Apr 14;953(3):269-79. doi: 10.1016/0167-4838(88)90035-0.
The reaction of chymase, a chymotryptic proteinase from human skin, and bovine pancreatic chymotrypsin with a number of time-dependent inhibitors has been studied. An integrated equation, relating product formation with time, has been derived for the reaction of enzymes with time-dependent inhibitors in the presence of substrate. This is based on a two-step model in which a rapidly reversible, non-covalent complex (EI) is formed prior to a tighter, less readily reversible complex (EI)). The equation depends on the simplifying assumption [I] much greater than [E], but is applicable to reversible and irreversible slow-binding and tight-binding inhibitors whether or not they show saturation kinetics. The method has been applied to the reaction of chymase and chymotrypsin with the tetrapeptide aldehyde, chymostatin, basic pancreatic trypsin inhibitor and Ala-Ala-Phe-chloromethylketone (AAPCK). The irreversible inhibitor, AAPCK, showed the expected saturation kinetics for both enzymes and the apparent first-order rate constants (k2) and dissociation constants (Ki) for the non-covalent complexes were determined. Chymostatin was a much more potent inhibitor which failed to show a saturation effect. The second-order rate constant of inactivation (k2/Ki), the first-order reactivation rate constant (k-2), and the dissociation constant of the covalent complex (Ki) were determined. Basic pancreatic trypsin inhibitor, a potent inhibitor of chymotrypsin, had similar kinetics to chymostatin but failed to inhibit chymase. The applicability of the two-step model and the integrated equation to slow- and tight-binding inhibitors is discussed in relation to a number of examples from the literature.
对人皮肤中的糜蛋白酶(一种胰凝乳蛋白酶样蛋白酶)和牛胰凝乳蛋白酶与多种时间依赖性抑制剂的反应进行了研究。在底物存在的情况下,推导了一个将产物形成与时间相关联的积分方程,用于酶与时间依赖性抑制剂的反应。这基于一个两步模型,其中在形成更紧密、更不易可逆的复合物(EI*)之前,先形成快速可逆的非共价复合物(EI)。该方程依赖于简化假设[I]远大于[E],但适用于可逆和不可逆的慢结合及紧密结合抑制剂,无论它们是否呈现饱和动力学。该方法已应用于糜蛋白酶和胰凝乳蛋白酶与四肽醛、糜蛋白酶抑制剂、碱性胰蛋白酶抑制剂和丙氨酸 - 丙氨酸 - 苯丙氨酸 - 氯甲基酮(AAPCK)的反应。不可逆抑制剂AAPCK对两种酶均呈现预期的饱和动力学,并测定了非共价复合物的表观一级速率常数(k2)和解离常数(Ki)。糜蛋白酶抑制剂是一种更有效的抑制剂,未表现出饱和效应。测定了失活的二级速率常数(k2/Ki)、一级复活速率常数(k-2)以及共价复合物的解离常数(Ki*)。碱性胰蛋白酶抑制剂是胰凝乳蛋白酶的有效抑制剂,其动力学与糜蛋白酶抑制剂相似,但未能抑制糜蛋白酶。结合文献中的多个实例,讨论了两步模型和积分方程对慢结合及紧密结合抑制剂的适用性。