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AI 根据所提供的论文材料归类:摘要属于通用高维多响应回归与特征选择,未提供对应所列经济计量细分方向的文本依据。

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代码、数据与补充材料

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关注这篇论文的作者
Shan Luo
Zehua Chen

复杂分组高维多响应模型的典型相关搜索特征选择

研究问题
当响应变量与协变量均有复杂分组结构时,如何识别非零回归系数块及块内非零元素,并控制高维选择的计算成本?
方法与思路
SCCS 依据典型相关度量逐步搜索系数块,每步包括块选择和稀疏性识别,并以扩展贝叶斯信息准则作为停止规则。
材料陈述的贡献
摘要称方法具有选择一致性,相比稀疏分组 Lasso 能更准确识别非零结构且计算更省,并提供模拟和遗传学实例。
阅读关注点
应核对选择一致性所需信号与维度条件、典型相关的计算方式,以及停止规则、搜索成本和比较实验的参数设置。
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原文摘要

High-dimensional multiresponse models with complex group structures in both the response variables and the covariates arise from current researches in important fields such as genetics and medicine. However, no enough research has been done on such models. One of a few researches, if not the only one, is the article by Li, Nan, and Zhu where the sparse group Lasso approach is extended to such models. In this article, we propose a novel approach named the sequential canonical correlation search (SCCS) procedure. In the SCCS procedure, the nonzero group by group blocks of regression coefficients are searched stepwise using a canonical correlation measure. Each step of the procedure consists of a block selection and a sparsity identification. The model selection criterion, EBIC, is used as the stopping rule of the procedure. We establish the selection consistency of the SCCS procedure and conduct simulation studies for the comparison of existing methods. The SCCS procedure has two advantages over the sparse grouped Lasso method: (i) it is more accurate in the identification of nonzero coefficient blocks and their nonzero entries, and (ii) its implementation is not limited by the dimensionality of the models and requires much less computation. A real example in genetic studies is also considered. Supplementary materials for this article are available online.

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