米夏埃尔酶催化反应中可直接和间接确定的速率常数

Ikechukwu Iloh Udema
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摘要

在动力学方案的支持下,已经尝试推导出计算酶-底物(ES)复合物活化及其失活的所有零阶一阶速率常数(ZOFORC)的方程。ZOFORC的值,包括酶-产物复合物(EP)解离为游离酶(E)和产物(P)的值,几乎没有报道。研究方法主要是Bernfeld法和Lineweaver法。本研究的目的是确定利用实验数据确定可验证和可量化的速率常数的方法,其目标如下:1)分别推导ES激活和ES失活的一阶速率常数方程;2)通过计算来量化产品释放的一阶速率常数;3)最终量化速率常数;4)就速率常数的实用性向不同工业领域的反应器、工艺、化学工程师等提供建议。EP解离为游离E和P的ZOFORC值为3.155 exp. (+5)/min;激活和失活的速率常数分别为3.513 exp.(+4)和2.377 exp. (+8)/min。最终,所有利益相关者团体都必须设计出通过操纵激活和失活的速率常数的大小来控制酶催化速率的方法。推导出的方程可以与实验生成和计算的数据拟合。未来的研究项目应包括在最佳条件下进行分析,以便验证与最佳条件外产生的值相比,ZOFORC值可能发生的变化。
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Directly and Indirectly Determinable Rate Constants in Michaelian Enzyme-Catalyzed Reactions
Backed by kinetic schemes, attempts have been made to derive equations for the calculation of all zero-order first-order rate constants (ZOFORC) for the activation of the enzyme-substrate (ES) complex and its deactivation. The values of ZOFORC, including the kind for the dissociation of the enzyme-product complex (EP) to free enzyme (E) and product (P), are hardly reported. The methods of research were primarily Bernfeld and Lineweaver methods. The goal of the research was to determine ways for the utilization of experimental data for the determination of verifiable and quantifiable rate constants, with the following objectives: 1) To derive equations for the first-order rate constants for the activation of ES and its deactivation, respectively; 2) To quantify by calculation the first-order rate constant for product release; 3) To ultimately quantify the rate constants; and 4) To advise the reactor, process, chemical engineers, etc. in different industrial concerns on the usefulness of the rate constants. The value of ZOFORC for the dissociation of EP to free E and P is 3.155 exp. (+5)/min; the values of the rate constant for activation and deactivation are 3.513 exp. (+4) and 2.377 exp. (+8)/min, respectively. Ultimately, it is imperative for all stakeholder groups to devise means of controlling the enzymatic rate of catalysis by manipulating the magnitudes of the rate constant for activation and deactivation in particular. The derived equations can be fitted to the experimentally generated and calculated data. A future research project should entail conducting the assay under optimum conditions so as to verify possible variations in the ZOFORC values when compared with values generated outside optimum conditions.
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