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A flexible state-space approach for the modeling of metabolic networks II: advanced interrogation of hybridoma metabolism.

机译:用于代谢网络建模的灵活状态空间方法II:杂交瘤代谢的高级询问。

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摘要

Having previously introduced the mathematical framework of topological metabolic analysis (TMA) - a novel optimization-based technique for modeling metabolic networks of arbitrary size and complexity - we demonstrate how TMA facilitates unique methods of metabolic interrogation. With the aid of several hybridoma metabolic investigations as case-studies (Bonarius et al., 1995, 1996, 2001), we first establish that the TMA framework identifies biologically important aspects of the metabolic network under investigation. We also show that the use of a structured weighting approach within our objective provides a substantial modeling benefit over an unstructured, uniform, weighting approach. We then illustrate the strength of TAM as an advanced interrogation technique, first by using TMA to prove the existence of (and to quantitatively describe) multiple topologically distinct configurations of a metabolic network that each optimally model a given set of experimental observations. We further show that such alternate topologies are indistinguishable using existing stoichiometric modeling techniques, and we explain the biological significance of the topological variables appearing within our model. By leveraging the manner in which TMA implements metabolite inputs and outputs, we also show that metabolites whose possible metabolic fates are inadequately described by a given network reconstruction can be quickly identified. Lastly, we show how the use of the TMA aggregate objective function (AOF) permits the identification of modeling solutions that can simultaneously consider experimental observations, underlying biological motivations, or even purely engineering- or design-based goals.
机译:先前已经介绍了拓扑代谢分析(TMA)的数学框架-一种基于优化的新颖技术,可对任意大小和复杂度的代谢网络进行建模-我们演示了TMA如何促进独特的代谢询问方法。借助一些杂交瘤细胞代谢研究作为案例研究(Bonarius等人,1995,1996,2001),我们首先确定TMA框架可识别正在研究的代谢网络的生物学重要方面。我们还表明,与非结构化,统一的加权方法相比,在我们的目标范围内使用结构化的加权方法具有显着的建模优势。然后,我们首先通过使用TMA证明代谢网络的多种拓扑结构不同的存在(并定量描述),这些结构分别对给定的一组实验观察结果进行最佳建模,从而说明了TAM作为高级询问技术的优势。我们进一步表明,使用现有的化学计量建模技术无法区分此类替代拓扑,并且我们解释了模型中出现的拓扑变量的生物学意义。通过利用TMA实施代谢物输入和输出的方式,我们还表明可以快速识别其代谢代谢不足的代谢物。最后,我们展示了TMA聚合目标函数(AOF)的使用如何允许识别建模解决方案,该解决方案可以同时考虑实验观察,潜在的生物学动机,甚至纯粹基于工程或设计的目标。

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