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Substrate- and alkali-metal-ion-induced pK shifts in intestinal brush-border sucrase according to the three-protons model.

机译:根据三质子模型底物和碱金属离子诱导的肠道刷状边界蔗糖酶中的pK位移。

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摘要

To define adequately enzyme activation/inhibition mechanisms as a function of pH, it is necessary to characterize the effector-induced pK shifts on both the free enzyme and on the enzyme-substrate complex. On the basis of our recent three-protons model for sucrase [Vasseur, van Melle, Frangne & Alvarado (1988) Biochem. J. 251, 667-675], we show how the 'fundamental' pK values, deduced from the classical double-logarithmic transformations, are insufficient to generate the required information. This insufficiency derives from the fact that, for sucrase, the acid ionization constant, K1, is a molecular constant that involves complex, V-type plus K-type, activatory and inhibitory kinetic effects. As a consequence, substrate-induced pK shifts cannot be interpreted correctly only by using the fundamental pK approach, because an unequal number of key protons is involved, depending on whether the free enzyme or the enzyme-substrate complex is considered. We demonstrate how this problem can be solved by using the 'theoretical' pK values, derived from the reciprocals of the Michaelis pH functions, i.e. Cha's fractional concentration factors. The procedure we propose, which is general, has the advantage of yielding all the macroscopic pK values for any given model, as calculated from the microscopic pK values. Furthermore, it permits predicting pK shifts as a function of [S] and/or [A] (where S is the substrate and A is the allosteric modifier), an objective that cannot be attained by using the double-logarithmic plot approach. Finally, we describe the relation existing between the fundamental and the theoretical pK values.
机译:为了根据pH适当定义酶的激活/抑制机制,有必要表征游离酶和酶-底物复合物上效应子诱导的pK位移。根据我们最近对蔗糖酶的三质子模型[Vasseur,van Melle,Frangne&Alvarado(1988)Biochem。 J. 251,667-675],我们展示了从经典的双对数转换中推导出的“基本” pK值不足以生成所需的信息。这种不足源自以下事实:对于蔗糖酶,酸电离常数K1是涉及复杂的,V型加K型的,活化和抑制动力学作用的分子常数。结果,仅通过使用基本的pK方法就不能正确解释底物诱导的pK位移,因为取决于是否考虑了游离酶还是酶-底物复合物,所涉及的关键质子数不相等。我们证明了如何通过使用从Michaelis pH函数的倒数即Cha的分数集中因子得出的'理论'pK值来解决此问题。我们建议的程序是通用的,具有从任何微观pK值计算得出任何给定模型的所有宏观pK值的优势。此外,它允许根据[S]和/或[A](其中S为底物,A为变构修饰剂)预测pK位移,这是使用双对数图解法无法实现的目标。最后,我们描述了基本和理论pK值之间存在的关系。

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