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General rate equations and their applications for cyclic reaction networks: multi-pathway systems

机译:通用速率方程及其在循环反应网络中的应用:多路径系统

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Many chemical reactions of industrial importance involve complex reaction pathways and networks; and the determinations of the reaction rate laws are very difficult. The accurate or proper rate expression is the most desired information in design phase however. In this study, the network reduction technique and the Bodenstein approximation of quasi-stationary behavior of reaction intermediates were systematically applied to derive general rate and instantaneous rate ratio equations for multi-pathway reaction networks in homogeneous catalysis or enzyme system. Multiple small reaction cycles in a main cycle, and multiple-pathways stemming from an intermediate and ending at different nodes in a cycle were considered. The general rate and rate ratio equations derived in this study are applicable for most homogeneous catalytic reactions and enzymatic reactions. Two examples of multi-pathway cyclic enzyme reaction were used to illustrate the applications of the general rate and rate ratio equations for network elucidation. (C) 2002 Elsevier Science Ltd. All rights reserved. [References: 14]
机译:许多具有工业重要性的化学反应都涉及复杂的反应路径和网络。而且反应速率定律的确定非常困难。然而,准确或适当的速率表达是设计阶段最需要的信息。在这项研究中,网络还原技术和反应中间体的准平稳行为的Bodenstein逼近被系统地应用于推导均相催化或酶系统中多途径反应网络的一般速率和瞬时速率比方程。考虑了主循环中的多个小反应循环,以及源自中间并终止于循环中不同节点的多种途径。本研究中得出的一般速率和速率比方程适用于大多数均相催化反应和酶促反应。以多途径循环酶反应为例,说明了一般速率和速率比方程在网络解析中的应用。 (C)2002 Elsevier ScienceLtd。保留所有权利。 [参考:14]

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