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A General Framework for Weighted Gene Co-Expression Network Analysis

聚类系数 聚类分析 邻接矩阵 阈值 表达式(计算机科学) 节点(物理) 邻接表 计算机科学 度量(数据仓库) 基因调控网络 功能(生物学) 基因 数据挖掘 数学 拓扑(电路) 基因表达 生物网络 生物 人工智能 理论计算机科学 算法 组合数学 遗传学 图形 工程类 图像(数学) 程序设计语言 结构工程
作者
Bin Zhang,Steve Horvath
出处
期刊:Statistical Applications in Genetics and Molecular Biology [De Gruyter]
卷期号:4 (1): Article17-Article17 被引量:6069
标识
DOI:10.2202/1544-6115.1128
摘要

Gene co-expression networks are increasingly used to explore the system-level functionality of genes. The network construction is conceptually straightforward: nodes represent genes and nodes are connected if the corresponding genes are significantly co-expressed across appropriately chosen tissue samples. In reality, it is tricky to define the connections between the nodes in such networks. An important question is whether it is biologically meaningful to encode gene co-expression using binary information (connected=1, unconnected=0). We describe a general framework for ;soft' thresholding that assigns a connection weight to each gene pair. This leads us to define the notion of a weighted gene co-expression network. For soft thresholding we propose several adjacency functions that convert the co-expression measure to a connection weight. For determining the parameters of the adjacency function, we propose a biologically motivated criterion (referred to as the scale-free topology criterion). We generalize the following important network concepts to the case of weighted networks. First, we introduce several node connectivity measures and provide empirical evidence that they can be important for predicting the biological significance of a gene. Second, we provide theoretical and empirical evidence that the ;weighted' topological overlap measure (used to define gene modules) leads to more cohesive modules than its ;unweighted' counterpart. Third, we generalize the clustering coefficient to weighted networks. Unlike the unweighted clustering coefficient, the weighted clustering coefficient is not inversely related to the connectivity. We provide a model that shows how an inverse relationship between clustering coefficient and connectivity arises from hard thresholding. We apply our methods to simulated data, a cancer microarray data set, and a yeast microarray data set.
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