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A linear programming approach to weak reversibility and linear conjugacy of chemical reaction networks

机译:化学反应网络的弱可逆性和线性共轭性的线性规划方法

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摘要

A numerically effective procedure for determining weakly reversible chemical reaction networks that are linearly conjugate to a known reaction network is proposed in this paper. The method is based on translating the structural and algebraic characteristics of weak reversibility to logical statements and solving the obtained set of linear (in)equalities in the framework of mixed integer linear programming. The unknowns in the problem are the reaction rate coefficients and the parameters of the linear conjugacy transformation. The efficacy of the approach is shown through numerical examples.
机译:本文提出了一种数值有效的方法来确定与已知反应网络线性共轭的弱可逆化学反应网络。该方法基于将弱可逆性的结构和代数特征转换为逻辑语句,并在混合整数线性规划的框架内求解获得的一组线性(不)等式。问题中的未知数是反应速率系数和线性共轭变换的参数。通过数值示例说明了该方法的有效性。

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