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稳态通量分布到基本模式的最大熵分解。

Maximum entropy decomposition of flux distribution at steady state to elementary modes.

作者信息

Zhao Quanyu, Kurata Hiroyuki

机构信息

Department of Bioscience and Bioinformatics, Kyushu Institute of Technology, 680-4 Kawazu, Iizuka, Fukuoka 820-8502, Japan.

出版信息

J Biosci Bioeng. 2009 Jan;107(1):84-9. doi: 10.1016/j.jbiosc.2008.09.011.

Abstract

Enzyme Control Flux (ECF) is a method of correlating enzyme activity and flux distribution. The advantage of ECF is that the measurement integrates proteome data with metabolic flux analysis through Elementary Modes (EMs). But there are a few methods of effectively determining the Elementary Mode Coefficient (EMC) in cases where no objective biological function is available. Therefore, we proposed a new algorithm implementing the maximum entropy principle (MEP) as an objective function for estimating the EMC. To demonstrate the feasibility of using the MEP in this way, we compared it with Linear Programming and Quadratic Programming for modeling the metabolic networks of Chinese Hamster Ovary, Escherichia coli, and Saccharomyces cerevisiae cells. The use of the MEP presents the most plausible distribution of EMCs in the absence of any biological hypotheses describing the physiological state of cells, thereby enhancing the prediction accuracy of the flux distribution in various mutants.

摘要

酶控制通量(ECF)是一种关联酶活性和通量分布的方法。ECF的优势在于该测量通过基本模式(EM)将蛋白质组数据与代谢通量分析整合在一起。但在没有可用客观生物学功能的情况下,有效确定基本模式系数(EMC)的方法较少。因此,我们提出了一种新算法,该算法将实现最大熵原理(MEP)作为估计EMC的目标函数。为证明以这种方式使用MEP的可行性,我们将其与线性规划和二次规划进行了比较,用于对中国仓鼠卵巢细胞、大肠杆菌和酿酒酵母细胞的代谢网络进行建模。在没有描述细胞生理状态的任何生物学假设的情况下,使用MEP可呈现出最合理的EMC分布,从而提高各种突变体中通量分布的预测准确性。

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