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首页> 外文期刊>ACS catalysis >Steady State Kinetics of Any Catalytic Network: Graph Theory, the Energy Span Model, the Analogy between Catalysis and Electrical Circuits, and the Meaning of 'Mechanism'
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Steady State Kinetics of Any Catalytic Network: Graph Theory, the Energy Span Model, the Analogy between Catalysis and Electrical Circuits, and the Meaning of 'Mechanism'

机译:任何催化网络的稳态动力学:图论,能量跨度模型,催化和电路之间的类比以及“机理”的含义

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As originally shown by King and Altman, graph theory, and specifically the use of spanning trees, provides the means to solve the kinetics of any catalytic network in a steady state regime, taking as input data all the rate constants. Herein, it is shown that the translation of the rate constants to Gibbs energies provides a simpler way to estimate the energy span (i.e., the apparent activation energy of the full reaction), the determining states, and the turnover frequency (TOF) of any and all catalytic networks. By re-examining the concepts of chemical kinetics through rigorous mathematical treatment, an alternative definition is suggested for the term "chemical mechanism". In addition, and in analogy to electrical circuits, the chemical resistor terms (called here "kinestors") are identified for parallel and series chemical circuits, providing a new Ohmic interpretation for catalysis.
机译:正如King和Altman最初所展示的,图论,特别是生成树的使用,提供了一种解决所有催化网络在稳态状态下动力学的方法,将所有速率常数作为输入数据。在此,表明速率常数到吉布斯能量的转换提供了一种更简单的方法来估算任何一个的能量跨度(即,整个反应的表观活化能),确定状态和转换频率(TOF)以及所有催化网络。通过严格的数学处理重新审查化学动力学的概念,为术语“化学机理”提出了另一种定义。另外,与电路类似,化学电阻器术语(在此称为“激振器”)适用于并联和串联化学电路,为催化提供了新的Ohmic解释。

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