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Inference of Vohradskýs Models of Genetic Networks by Solving Two-Dimensional Function Optimization Problems

机译:解决二维函数优化问题推论Vohradský遗传网络模型

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摘要

The inference of a genetic network is a problem in which mutual interactions among genes are inferred from time-series of gene expression levels. While a number of models have been proposed to describe genetic networks, this study focuses on a mathematical model proposed by Vohradský. Because of its advantageous features, several researchers have proposed the inference methods based on Vohradský's model. When trying to analyze large-scale networks consisting of dozens of genes, however, these methods must solve high-dimensional non-linear function optimization problems. In order to resolve the difficulty of estimating the parameters of the Vohradský's model, this study proposes a new method that defines the problem as several two-dimensional function optimization problems. Through numerical experiments on artificial genetic network inference problems, we showed that, although the computation time of the proposed method is not the shortest, the method has the ability to estimate parameters of Vohradský's models more effectively with sufficiently short computation times. This study then applied the proposed method to an actual inference problem of the bacterial SOS DNA repair system, and succeeded in finding several reasonable regulations.
机译:遗传网络的推论是一个问题,其中从基因表达水平的时间序列推论基因之间的相互作用。虽然已经提出了许多模型来描述遗传网络,但本研究着重于Vohradský提出的数学模型。由于其优势,一些研究者提出了基于Vohradský模型的推理方法。但是,当尝试分析由数十个基因组成的大规模网络时,这些方法必须解决高维非线性函数优化问题。为了解决估计Vohradský模型参数的困难,本研究提出了一种将问题定义为几个二维函数优化问题的新方法。通过对人工遗传网络推断问题的数值实验,我们表明,尽管该方法的计算时间不是最短的,但该方法具有在足够短的计算时间下更有效地估计Vohradský模型参数的能力。然后,本研究将提出的方法应用于细菌SOS DNA修复系统的实际推断问题,并成功找到了一些合理的规定。

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