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A Novel Thermodynamic Relationship Based on Kramers Theory for Studying Enzyme Kinetics under High Viscosity

机译:基于Kramers理论的新型热力学关系式,用于研究高黏度下的酶动力学

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In most studies of enzyme kinetics it has been found sufficient to use the classical Transition State Theory (TST) of Eyring and others. This theory was based on the solvent being an ideal dilute substance treated as a heat bath. However, enzymes found in organisms adapted to very low (psychrophiles) and very high (thermophiles) temperatures are also subjected to variable solute concentrations and viscosities. Therefore, the TST may not always be applicable to enzyme reactions carried out in varioussolvents with viscosities ranging from moderate to very high. There have been numerous advances in the theory of chemical reactions in realistic non-ideal solvents such as Kramers Theory. In this paper we wish to propose a modified thermodynamic equation, which have contributions from k_(cat,) K_m and the viscosity of the medium in which the enzyme reaction is occurring. These could be very useful for determining the thermodynamics of enzymes catalyzing reactions at temperature extremes in the presenceof substrate solutions of different compositions and viscosities.
机译:在大多数酶动力学研究中,已经发现使用Eyring等人的经典过渡状态理论(TST)是足够的。该理论基于溶剂是作为热浴处理的理想稀释物质。但是,在适应于极低(嗜冷菌)和极高(嗜热菌)温度的生物中发现的酶也要经历可变的溶质浓度和粘度。因此,TST可能并不总是适用于在粘度范围从中等到很高的各种溶剂中进行的酶反应。在现实的非理想溶剂中的化学反应理论(例如Kramers理论)已取得了许多进步。在本文中,我们希望提出一个修正的热力学方程,该方程具有k_(cat,)K_m和发生酶反应的介质的粘度的贡献。这些对于确定在极端温度下存在不同组成和粘度的底物溶液的酶催化反应的热力学非常有用。

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