GRIA: Graphical Regularization for Integrative Analysis.

Changgee Chang, Jihwan Oh, Qi Long
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引用次数: 3

Abstract

Integrative analysis jointly analyzes multiple data sets to overcome curse of dimensionality. It can detect important but weak signals by jointly selecting features for all data sets, but unfortunately the sets of important features are not always the same for all data sets. Variations which allows heterogeneous sparsity structure-a subset of data sets can have a zero coefficient for a selected feature-have been proposed, but it compromises the effect of integrative analysis recalling the problem of losing weak important signals. We propose a new integrative analysis approach which not only aggregates weak important signals well in homogeneity setting but also substantially alleviates the problem of losing weak important signals in heterogeneity setting. Our approach exploits a priori known graphical structure of features by forcing joint selection of adjacent features, and integrating such information over multiple data sets can increase the power while taking into account the heterogeneity across data sets. We confirm the problem of existing approaches and demonstrate the superiority of our method through a simulation study and an application to gene expression data from ADNI.

综合分析的图形正则化。
综合分析通过对多个数据集进行联合分析,克服了维度的困扰。它可以通过联合选择所有数据集的特征来检测重要但较弱的信号,但不幸的是,重要特征集对于所有数据集来说并不总是相同的。已经提出了允许异构稀疏结构的变化-数据集的子集对于选定的特征可以具有零系数-但是它损害了综合分析的效果,使人想起丢失弱重要信号的问题。本文提出了一种新的综合分析方法,该方法不仅能很好地聚合同质性条件下的弱重要信号,而且能有效地缓解异质性条件下的弱重要信号丢失问题。我们的方法通过强迫相邻特征的联合选择来利用先验已知的特征图形结构,并且在多个数据集上集成这些信息可以增加功率,同时考虑到数据集之间的异质性。我们通过模拟研究和ADNI基因表达数据的应用,证实了现有方法存在的问题,并证明了我们方法的优越性。
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