Bayesian analysis for matrix-variate logistic regression with/without response misclassification

被引:0
|
作者
Junhan Fang
Grace Y. Yi
机构
[1] University of Western Ontario,Department of Statistical and Actuarial Sciences, Department of Computer Science
[2] University of Waterloo,Department of Statistics and Actuarial Science
来源
Statistics and Computing | 2023年 / 33卷
关键词
Bayesian inference; Horseshoe prior; Logistic regression; Matrix-variate data; Response misclassification; Variable selection;
D O I
暂无
中图分类号
学科分类号
摘要
Matrix-variate logistic regression is useful in facilitating the relationship between the binary response and matrix-variates which arise commonly from medical imaging research. However, inference based on such a model is impaired by the presence of the response misclassification and spurious covariates It is imperative to account for the misclassification effects and select active covatiates when employing matrix-variate logistic regression to handle such data. In this paper, we develop Bayesian inferential methods with the horse-shoe prior. We numerically examine the biases induced from the naive analysis which ignores misclassification of responses. The performance of the proposed methods is justified empirically and their usage is illustrated by the application to the Lee Silverman Voice Treatment (LSVT) Companion data.
引用
收藏
相关论文
共 50 条
  • [41] Risk adjustment in oesophagogastric surgery: a comparison of Bayesian analysis and logistic regression
    Tekkis, PP
    Kocher, HM
    Kessaris, N
    Poloniecki, J
    Prytherch, D
    Somers, SS
    Mcculloch, P
    Ellut, JPM
    Steger, AC
    BRITISH JOURNAL OF SURGERY, 2002, 89 (03) : 381 - 381
  • [42] Bayesian group selection in logistic regression with application to MRI data analysis
    Lee, Kyoungjae
    Cao Xuan
    BIOMETRICS, 2021, 77 (02) : 391 - 400
  • [43] Binary Response Analysis Using Logistic Regression in Dentistry
    Srimaneekarn, Natchalee
    Hayter, Anthony
    Liu, Wei
    Tantipoj, Chanita
    INTERNATIONAL JOURNAL OF DENTISTRY, 2022, 2022
  • [44] Beyond EM: A faster Bayesian linear regression algorithm without matrix inversions
    Tang, Ying
    NEUROCOMPUTING, 2020, 378 (378) : 435 - 440
  • [45] Bayesian analysis of logistic regression with an unknown change point and covariate measurement error
    Gössl, C
    Küchenhoff, H
    STATISTICS IN MEDICINE, 2001, 20 (20) : 3109 - 3121
  • [46] An alternative to unrelated randomized response techniques with logistic regression analysis
    Hsieh, Shu-Hui
    Lee, Shen-Ming
    Li, Chin-Shang
    Tu, Su-Hao
    STATISTICAL METHODS AND APPLICATIONS, 2016, 25 (04): : 601 - 621
  • [47] Logistic regression analysis of randomized response data with missing covariates
    Hsieh, S. H.
    Lee, S. M.
    Shen, P. S.
    JOURNAL OF STATISTICAL PLANNING AND INFERENCE, 2010, 140 (04) : 927 - 940
  • [48] Logistic Regression Analysis of MR Fetal Lung Volume Response
    Buesing, Karen A.
    Brade, Joachim
    RADIOLOGY, 2009, 250 (03) : 957 - 957
  • [49] An alternative to unrelated randomized response techniques with logistic regression analysis
    Shu-Hui Hsieh
    Shen-Ming Lee
    Chin-Shang Li
    Su-Hao Tu
    Statistical Methods & Applications, 2016, 25 : 601 - 621
  • [50] Bayesian residual analysis for binary response regression models
    Albert, J
    Chib, S
    BIOMETRIKA, 1995, 82 (04) : 747 - 759