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A novel network and sparsity constraint regression model for functional module identification in genomic data analysis

机译:基因组数据分析中功能模块识别的新型网络和稀疏约束回归模型

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It is important to incorporate the accumulated biological pathways and interactions knowledge into genome-wide association studies to elucidate correlations between genetic variants and disease. Although a number of methods have been developed recently to identify disease related genes using prior biological knowledge, most methods only encourage the smoothness of the coefficients along the network which does not address the case where two connected genes both have positive or negative effects on the response. To overcome this issue, we propose to apply the Laplacian operation on the absolute values of the coefficients to take account of the positive and negative effects as well as a L_1 norm term to impose sparsity. Further, an efficient algorithm is developed to get the whole solution path. Simulation studies show that the proposed method has better performance than network-constrained regularisation without absolute values. Applying our method on a microarray data of Alzheimer's disease (AD) identifies several subnetworks on Kyoto Encyclopedia of Genes and Genomes (KEGG) transcriptional pathways that are related to progression of AD. Many of those findings are confirmed by published literature.
机译:将积累的生物学途径和相互作用知识纳入全基因组关联研究中以阐明遗传变异与疾病之间的相关性非常重要。尽管最近已经开发出许多方法来使用先验生物学知识鉴定与疾病相关的基因,但是大多数方法仅鼓励沿网络平滑系数,而不能解决两个连接的基因均对反应有正或负影响的情况。为了克服这个问题,我们建议对系数的绝对值应用拉普拉斯运算,以考虑正负影响以及施加L_1范数来施加稀疏性。此外,开发了一种有效的算法来获得整个求解路径。仿真研究表明,该方法比没有绝对值的网络约束正则化方法具有更好的性能。将我们的方法应用到阿尔茨海默氏病(AD)的微阵列数据上,可以确定《京都基因与基因组百科全书》(KEGG)转录途径中与AD进展相关的几个子网。这些发现中的许多已被已发表的文献证实。

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