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WEIGHTED LASSO ESTIMATES FOR SPARSE LOGISTIC REGRESSION: NON-ASYMPTOTIC PROPERTIES WITH MEASUREMENT ERRORS

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成果类型:
期刊论文
作者:
Huang, Huamei;Gao, Yujing;Zhang, Huiming;Li, Bo*
通讯作者:
Li, Bo
作者机构:
[Huang, Huamei] Univ Sci & Technol China, Dept Stat & Finance, Hefei 230026, Peoples R China.
[Gao, Yujing] Peking Univ, Guanghua Sch Management, Beijing 100871, Peoples R China.
[Zhang, Huiming] Peking Univ, Sch Math Sci, Beijing 100871, Peoples R China.
[Li, Bo] Cent China Normal Univ, Sch Math & Stat, Wuhan 430079, Peoples R China.
通讯机构:
[Li, Bo] C
Cent China Normal Univ, Sch Math & Stat, Wuhan 430079, Peoples R China.
语种:
英文
关键词:
logistic regression;weighted Lasso;oracle inequalities;high-dimensional statistics;measurement error
期刊:
数学物理学报(英文版)
ISSN:
0252-9602
年:
2021
卷:
41
期:
1
页码:
207-230
基金类别:
Supported by the National Natural Science Foundation of China (61877023); the Fundamental Research Funds for the Central Universities(CCNU19TD009);
机构署名:
本校为通讯机构
院系归属:
数学与统计学学院
摘要:
For high-dimensional models with a focus on classification performance, the ℓ1-penalized logistic regression is becoming important and popular. However, the Lasso estimates could be problematic when penalties of different coefficients are all the same and not related to the data. We propose two types of weighted Lasso estimates, depending upon covariates determined by the McDiarmid inequality. Given sample size n and a dimension of covariates p, the finite sample behavior of our proposed method with a diverging number of predictors is illustra...

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