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Rates of reactions as a mathematical consequence of the permanence of atoms and the role of independent reactions in the description of reaction kinetics

机译:反应速率是原子永久性的数学结果,并且在反应动力学的描述中独立反应的作用

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Linear algebra treatment of the permanence of atoms (mass conservation) naturally leads to the transformation of formation or destruction rates of components of a reaction mixture into rates of reaction steps, which are sufficient to describe the transformations mathematically. These steps form a scheme of independent reactions which can provide a rational basis for elucidating the reaction mechanism (network) while reducing both the component and parametric dimensionality of the description of kinetics. Several particular reaction examples are used to explain the method and show that rates of additional, dependent reactions cannot be unambiguously related to measured component rates. They also illustrate how the rates of dependent reactions can be correctly expressed in terms of the rates of independent reactions. The method starts only with a knowledge of the components of a reaction mixture. It is argued that the design of consistent reaction networks or mechanisms should take into account not only chemistry but also mathematics.
机译:原子永久性的线性代数处理(质量守恒)自然会导致反应混合物中各组分的形成或破坏速率转化为反应步骤速率,这足以从数学上描述转化。这些步骤形成独立反应的方案,该方案可以为阐明反应机理(网络)提供合理的基础,同时减少动力学描述的组成部分和参数维度。使用几个特定的​​反应示例来说明该方法,并表明其他依赖反应的速率不能与所测组分的速率明确相关。它们还说明了如何根据独立反应的速率正确表达依赖反应的速率。该方法仅从了解反应混合物的组分开始。有人认为,一致的反应网络或机理的设计不仅应考虑化学,还应考虑数学。

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