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Multiplicity, travelling waves and spatial patterns in coupled autocatalytic reaction systems

机译:耦合自催化反应系统中的多重,行进波和空间模式

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In an autocatalytic reaction, one of the products catalyzes its own formation. In this work, we analyze a system of two species, each participating in two autocatalytic reactions. Each species participates in the autocatalysis of the other. We first analyze how the kinetics of the reactions determines the non-linear characteristics of the lumped system, such as multiple steady-states. Two cases are considered depending on the kinetics of the two reactions. In the first case, both reactions are quadratic in nature, while in the second, reactions are cubic. Singularity theory and bifurcation theory are employed to comprehensively understand the multiplicity features of the steady states and to classify the bifurcation behavior of the lumped system. The analysis here forms the basis to determine operating conditions under which a pure enantiomer can be produced. The occurrence of spontaneous spatio-temporal features like travelling waves and Turing patterns under specific conditions has been established. (C) 2020 Elsevier Ltd. All rights reserved.
机译:在自催化反应中,其中一种产物催化其自己的形成。在这项工作中,我们分析了两种物种的系统,每个系统都参与了两种自催化反应。每种物种参与另一个的自催化。我们首先分析反应的动力学如何确定集总系统的非线性特性,例如多个稳态。考虑两种情况,这取决于两种反应的动力学。在第一种情况下,两种反应本质上是二次的,而在第二种中,反应是立方体。奇点理论和分叉理论用于全面了解稳态的多重特征,并分类集总系统的分叉行为。这里的分析形成确定可以生产纯对映体的操作条件的基础。已经建立了在特定条件下的行进波和图案模式等自发时空特征的发生。 (c)2020 elestvier有限公司保留所有权利。

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