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生化系统理论中表示代谢途径的策略:可逆途径

Strategies for representing metabolic pathways within biochemical systems theory: reversible pathways.

作者信息

Sorribas A, Savageau M A

出版信息

Math Biosci. 1989 Jun;94(2):239-69. doi: 10.1016/0025-5564(89)90066-7.

Abstract

The search for systematic methods to deal with the integrated behavior of complex biochemical systems has over the past two decades led to the proposal of several theories of biochemical systems. Among the most promising is biochemical systems theory (BST). Recent comparisons of this theory with several others that have recently been proposed have demonstrated that all are variants of BST and share a common underlying formalism. Hence, the different variants can be precisely related and ranked according to their completeness and operational utility. The original and most fruitful variant within BST is based on a particular representation, called an S-system (for synergistic and saturable systems), that exhibits many advantages not found among alternative representations. Even within the preferred S-system representation there are options, depending on the method of aggregating fluxes, that become especially apparent when one considers reversible pathways. In this paper we focus on the paradigm situation and clearly distinguish the two most common strategies for generating an S-system representation. The first is called the "reversible" strategy because it involves aggregating incoming fluxes separately from outgoing fluxes for each metabolite to define a net flux that can be positive, negative, or zero. The second is the "irreversible" strategy, which involves aggregating forward and reverse fluxes through each reaction to define a net flux that is always positive. This second strategy has been used almost exclusively in all variants of BST. The principal results of detailed analyses are the following: (1) All S-system representations predict the same changes in dependent concentrations for a given change in an independent concentration. (2) The reversible strategy is superior to the irreversible on the basis of several criteria, including accuracy in predicting steady-state flux, accuracy in predicting transient responses, and robustness of representation. (3) Only the reversible strategy yields a representation that is able to capture the characteristic feature of amphibolic pathways, namely, the reversal of nets flux under physiological conditions. Finally, the results document the wide range of variation over which the S-system representation can accurately predict the behavior of intact biochemical systems and confirm similar results of earlier studies [Voit and Savageau, Biochemistry 26: 6869-6880 (1987)].

摘要

在过去二十年中,对处理复杂生化系统综合行为的系统方法的探索催生了几种生化系统理论。其中最有前景的是生化系统理论(BST)。最近将该理论与其他几种最近提出的理论进行比较后发现,所有这些理论都是BST的变体,并且共享一个共同的基础形式体系。因此,不同的变体可以根据其完整性和操作实用性精确关联并排序。BST中最初且最有成效的变体基于一种特定的表示形式,称为S系统(协同和饱和系统),它具有许多替代表示形式中未发现的优点。即使在首选的S系统表示形式中也存在选项,这取决于通量聚合的方法,当考虑可逆途径时,这些选项会变得尤为明显。在本文中,我们关注典型情况,并清楚地区分生成S系统表示形式的两种最常见策略。第一种称为“可逆”策略,因为它涉及将每个代谢物的流入通量与流出通量分开聚合,以定义一个可以为正、负或零的净通量。第二种是“不可逆”策略,它涉及聚合通过每个反应的正向和反向通量,以定义一个始终为正的净通量。第二种策略几乎在BST的所有变体中都被专门使用。详细分析的主要结果如下:(1)对于给定的独立浓度变化,所有S系统表示形式都预测相关浓度的相同变化。(2)基于几个标准,可逆策略优于不可逆策略,这些标准包括预测稳态通量的准确性、预测瞬态响应的准确性以及表示形式的稳健性。(3)只有可逆策略产生的表示形式能够捕捉兼性代谢途径的特征,即在生理条件下净通量的逆转。最后,结果记录了S系统表示形式能够准确预测完整生化系统行为的广泛变化范围,并证实了早期研究的类似结果[Voit和Savageau,《生物化学》26:6869 - 6880(1987)]。

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