Ruszczycky Mark W, Liu Hung-Wen
University of Texas at Austin, Austin, TX, United States.
University of Texas at Austin, Austin, TX, United States.
Methods Enzymol. 2017;596:459-499. doi: 10.1016/bs.mie.2017.07.022. Epub 2017 Aug 31.
Steady-state kinetic isotope effects on enzyme-catalyzed reactions are often interpreted in terms of the microscopic rate constants associated with the elementary reactions of interest. Unfortunately, this approach can lead to confusion, especially when more than one elementary reaction is isotopically sensitive, because it forces one to consider the full catalytic cycle one step at a time rather than as a complete whole. Herein we argue that shifting focus from intrinsic effects to net rate constants and enzyme intermediate concentrations provides a more natural and holistic interpretation by which the effects of partial rate limitation are more easily understood. In doing so, we demonstrate how the experimental determination of isotope effects on enzyme intermediate concentrations allows a direct determination of isotope effects on net rate constants. The chapter is divided into three main sections. The first outlines the basic theory and its interpretation. The second discusses an application of the theory in the study of the radical SAM enzyme DesII. The final section then provides the complete mathematical treatment.
稳态动力学同位素效应在酶催化反应中常常依据与相关基元反应相联系的微观速率常数来解释。不幸的是,这种方法可能会导致混淆,特别是当不止一个基元反应对同位素敏感时,因为它迫使人们一次一步地考虑整个催化循环,而不是将其视为一个完整的整体。在此我们认为,将关注点从内在效应转移到净速率常数和酶中间体浓度上,能提供一种更自然和全面的解释,通过这种解释,部分速率限制的效应能更容易理解。在此过程中,我们展示了如何通过对酶中间体浓度的同位素效应进行实验测定,直接确定对净速率常数的同位素效应。本章分为三个主要部分。第一部分概述基本理论及其解释。第二部分讨论该理论在自由基SAM酶DesII研究中的应用。最后一部分给出完整的数学处理。