离群值
审查(临床试验)
非参数统计
相关性
斯皮尔曼秩相关系数
统计
秩相关
一致性(知识库)
单调多边形
数学
秩(图论)
变量(数学)
计算机科学
人工智能
组合数学
数学分析
几何学
作者
Hongni Wang,Jingxin Yan,Xiaodong Yan
出处
期刊:Proceedings of the ... AAAI Conference on Artificial Intelligence
[Association for the Advancement of Artificial Intelligence (AAAI)]
日期:2023-06-26
卷期号:37 (8): 10104-10112
被引量:8
标识
DOI:10.1609/aaai.v37i8.26204
摘要
Herein, we propose a Spearman rank correlation-based screening procedure for ultrahigh-dimensional data with censored response cases. The proposed method is model-free without specifying any regression forms of predictors or response variables and is robust under the unknown monotone transformations of these response variable and predictors. The sure-screening and rank-consistency properties are established under some mild regularity conditions. Simulation studies demonstrate that the new screening method performs well in the presence of a heavy-tailed distribution, strongly dependent predictors or outliers, and offers superior performance over the existing nonparametric screening procedures. In particular, the new screening method still works well when a response variable is observed under a high censoring rate. An illustrative example is provided.
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