| Literature DB >> 23847407 |
Huixia Judy Wang1, Jianhui Zhou, Yi Li.
Abstract
Quantile regression has emerged as a powerful tool in survival analysis as it directly links the quantiles of patients' survival times to their demographic and genomic profiles, facilitating the identification of important prognostic factors. In view of limited work on variable selection in the context, we develop a new adaptive-lasso-based variable selection procedure for quantile regression with censored outcomes. To account for random censoring for data with multivariate covariates, we employ the ideas of redistribution-of-mass and e ective dimension reduction. Asymptotically our procedure enjoys the model selection consistency, that is, identifying the true model with probability tending to one. Moreover, as opposed to the existing methods, our new proposal requires fewer assumptions, leading to more accurate variable selection. The analysis of a real cancer clinical trial demonstrates that our procedure can identify and distinguish important factors associated with patient sub-populations characterized by short or long survivals, which is of particular interest to oncologists.Entities:
Keywords: Conditional Kaplan-Meier; dimension reduction; kernel; quantile regression; survival analysis; variable selection
Year: 2013 PMID: 23847407 PMCID: PMC3705953 DOI: 10.5705/ss.2011.100
Source DB: PubMed Journal: Stat Sin ISSN: 1017-0405 Impact factor: 1.261