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首页> 外文期刊>Journal of Theoretical Biology >A mathematical approach to emergent properties of metabolic networks: Partial coupling relations, hyperarcs and flux ratios
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A mathematical approach to emergent properties of metabolic networks: Partial coupling relations, hyperarcs and flux ratios

机译:代谢网络新兴特性的数学方法:部分耦合关系,超电弧和通量比

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摘要

Emergent properties in systems biology are those which arise only when the biological system passes a certain level of complexity. In this study, we introduce some of the emergent properties which appear in the constraint-based analysis of metabolic networks. These properties generally appear as a result of existence of hfdeyperarcs and irreversible reactions in networks. Here, we present examples of metabolic networks in which there exist at least two reactions whose fluxes cannot be written as products and/or ratios of the stoichiometric coefficients of the network. We show that any such network contains at least one hyperarc. Additionally, we prove that partial coupling cannot appear in consistent metabolic networks with less than four reactions, or with less than three irreversible reactions, or without hyperarc(s). (C) 2014 Elsevier Ltd. All rights reserved.
机译:系统生物学中的新兴特性是仅在生物系统经过一定程度的复杂性时才会出现的特性。在这项研究中,我们介绍了一些新出现的属性,这些属性出现在基于约束的代谢网络分析中。这些性质通常是由于网络中存在hfdeyperarcs和不可逆反应而出现的。在这里,我们提供了一个新陈代谢网络的示例,其中存在至少两个反应,其通量不能写成网络化学计量系数的乘积和/或比率。我们表明,任何这样的网络都包含至少一个超弧。此外,我们证明了在少于四个反应,少于三个不可逆反应或没有高电弧的情况下,一致的代谢网络中不会出现部分偶联。 (C)2014 Elsevier Ltd.保留所有权利。

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