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Understanding network concepts in modules

机译:了解模块中的网络概念

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Background Network concepts are increasingly used in biology and genetics. For example, the clustering coefficient has been used to understand network architecture; the connectivity (also known as degree) has been used to screen for cancer targets; and the topological overlap matrix has been used to define modules and to annotate genes. Dozens of potentially useful network concepts are known from graph theory. Results Here we study network concepts in special types of networks, which we refer to as approximately factorizable networks. In these networks, the pairwise connection strength (adjacency) between 2 network nodes can be factored into node specific contributions, named node 'conformity'. The node conformity turns out to be highly related to the connectivity. To provide a formalism for relating network concepts to each other, we define three types of network concepts: fundamental-, conformity-based-, and approximate conformity-based concepts. Fundamental concepts include the standard definitions of connectivity, density, centralization, heterogeneity, clustering coefficient, and topological overlap. The approximate conformity-based analogs of fundamental network concepts have several theoretical advantages. First, they allow one to derive simple relationships between seemingly disparate networks concepts. For example, we derive simple relationships between the clustering coefficient, the heterogeneity, the density, the centralization, and the topological overlap. The second advantage of approximate conformity-based network concepts is that they allow one to show that fundamental network concepts can be approximated by simple functions of the connectivity in module networks. Conclusion Using protein-protein interaction, gene co-expression, and simulated data, we show that a) many networks comprised of module nodes are approximately factorizable and b) in these types of networks, simple relationships exist between seemingly disparate network concepts. Our results are implemented in freely available R software code, which can be downloaded from the following webpage: http://www.genetics.ucla.edu/labs/horvath/ModuleConformity/ModuleNetworks webcite
机译:背景技术网络概念越来越多地用于生物学和遗传学。例如,聚类系数已用于理解网络体系结构;连接性(也称为度)已用于筛选癌症目标;拓扑重叠矩阵已用于定义模块和注释基因。从图论中已知数十种潜在有用的网络概念。结果在这里,我们研究特殊网络类型中的网络概念,我们将其称为近似可分解网络。在这些网络中,可以将2个网络节点之间的成对连接强度(相邻性)计入特定于节点的贡献中,称为节点“符合性”。结点一致性与连接性高度相关。为了提供将网络概念彼此关联的形式主义,我们定义了三种类型的网络概念:基本,基于一致性和近似基于一致性的概念。基本概念包括连接性,密度,集中性,异构性,聚类系数和拓扑重叠的标准定义。基本网络概念的基于近似一致性的类似物具有多个理论优势。首先,它们允许人们推导出看似完全不同的网络概念之间的简单关系。例如,我们得出了聚类系数,异质性,密度,集中化和拓扑重叠之间的简单关系。基于近似一致性的网络概念的第二个优点是,它们使人们可以证明基本网络概念可以通过模块网络中连接的简单功能来近似。结论使用蛋白质-蛋白质相互作用,基因共表达和模拟数据,我们显示a)许多由模块节点组成的网络是近似可分解的,并且b)在这些类型的网络中,看似完全不同的网络概念之间存在简单的关系。我们的结果以免费提供的R软件代码实现,可以从以下网页下载:http://www.genetics.ucla.edu/labs/horvath/ModuleConformity/ModuleNetworks网站

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