Prediction accuracy and variable selection for penalized cause-specific hazards models

被引:7
|
作者
Saadati, Maral [1 ]
Beyersmann, Jan [2 ]
Kopp-Schneider, Annette [1 ]
Benner, Axel [1 ]
机构
[1] German Canc Res Ctr, Div Biostat, Neuenheimer Feld 280, D-69120 Heidelberg, Germany
[2] Univ Ulm, Inst Stat, Ulm, Germany
关键词
competing risks; high-dimensional data; penalization; prediction; TO-EVENT DATA; COMPETING RISKS; MULTISTATE MODELS; SUBDISTRIBUTION HAZARDS; REGRESSION; REGULARIZATION;
D O I
10.1002/bimj.201600242
中图分类号
Q [生物科学];
学科分类号
07 ; 0710 ; 09 ;
摘要
We consider modeling competing risks data in high dimensions using a penalized cause-specific hazards (CSHs) approach. CSHs have conceptual advantages that are useful for analyzing molecular data. First, working on hazards level can further understanding of the underlying biological mechanisms that drive transition hazards. Second, CSH models can be used to extend the multistate framework for high-dimensional data. The CSH approach is implemented by fitting separate proportional hazards models for each event type (iCS). In the high-dimensional setting, this might seem too complex and possibly prone to overfitting. Therefore, we consider an extension, namely linking the separate models by choosing penalty tuning parameters that in combination yield best prediction of the incidence of the event of interest (penCR). We investigate whether this extension is useful with respect to prediction accuracy and variable selection. The two approaches are compared to the subdistribution hazards (SDH) model, which is an established method that naturally achieves linking by working on incidence level, but loses interpretability of the covariate effects. Our simulation studies indicate that in many aspects, iCS is competitive to penCR and the SDH approach. There are some instances that speak in favor of linking the CSH models, for example, in the presence of opposing effects on the CSHs. We conclude that penalized CSH models are a viable solution for competing risks models in high dimensions. Linking the CSHs can be useful in some particular cases; however, simple models using separately penalized CSH are often justified.
引用
收藏
页码:288 / 306
页数:19
相关论文
共 50 条
  • [31] Variable selection in linear measurement error models via penalized score functions
    Huang, Xianzheng
    Zhang, Hongmei
    [J]. JOURNAL OF STATISTICAL PLANNING AND INFERENCE, 2013, 143 (12) : 2101 - 2111
  • [32] Double Penalized Variable Selection Procedure for Partially Linear Models with Longitudinal Data
    Zhao, Pei Xin
    Tang, An Min
    Tang, Nian Sheng
    [J]. ACTA MATHEMATICA SINICA-ENGLISH SERIES, 2014, 30 (11) : 1963 - 1976
  • [33] Penalized variable selection in mean-variance accelerated failure time models
    Kwon, Ji Hoon
    Ha, Il Do
    [J]. KOREAN JOURNAL OF APPLIED STATISTICS, 2021, 34 (03) : 411 - 425
  • [34] Finite Mixture of Generalized Semiparametric Models: Variable Selection via Penalized Estimation
    Eskandari, Farzad
    Ormoz, Ehsan
    [J]. COMMUNICATIONS IN STATISTICS-SIMULATION AND COMPUTATION, 2016, 45 (10) : 3744 - 3759
  • [35] Variable selection via generalized SELO-penalized linear regression models
    Yue-yong Shi
    Yong-xiu Cao
    Ji-chang Yu
    Yu-ling Jiao
    [J]. Applied Mathematics-A Journal of Chinese Universities, 2018, 33 : 145 - 162
  • [36] Variable Selection via Generalized SELO-Penalized Cox Regression Models
    SHI Yueyong
    XU Deyi
    CAO Yongxiu
    JIAO Yuling
    [J]. Journal of Systems Science & Complexity, 2019, 32 (02) : 709 - 736
  • [37] Variable selection via generalized SELO-penalized linear regression models
    Shi Yue-yong
    Cao Yong-xiu
    Yu Ji-chang
    Jiao Yu-ling
    [J]. APPLIED MATHEMATICS-A JOURNAL OF CHINESE UNIVERSITIES SERIES B, 2018, 33 (02) : 145 - 162
  • [38] Double Penalized Variable Selection Procedure for Partially Linear Models with Longitudinal Data
    Pei Xin ZHAO
    An Min TANG
    Nian Sheng TANG
    [J]. Acta Mathematica Sinica,English Series, 2014, 30 (11) : 1963 - 1976
  • [39] Double penalized variable selection procedure for partially linear models with longitudinal data
    Pei Xin Zhao
    An Min Tang
    Nian Sheng Tang
    [J]. Acta Mathematica Sinica, English Series, 2014, 30 : 1963 - 1976
  • [40] Variable Selection via Generalized SELO-Penalized Cox Regression Models
    Yueyong Shi
    Deyi Xu
    Yongxiu Cao
    Yuling Jiao
    [J]. Journal of Systems Science and Complexity, 2019, 32 : 709 - 736