Unknown

Dataset Information

0

Estimation of conditional cumulative incidence functions under generalized semiparametric regression models with missing covariates, with application to analysis of biomarker correlates in vaccine trials.


ABSTRACT: This article studies generalized semiparametric regression models for conditional cumulative incidence functions with competing risks data when covariates are missing by sampling design or happenstance. A doubly-robust augmented inverse probability weighted complete-case (AIPW) approach to estimation and inference is investigated. This approach modifies IPW complete-case estimating equations by exploiting the key features in the relationship between the missing covariates and the phase-one data to improve efficiency. An iterative numerical procedure is derived to solve the nonlinear estimating equations. The asymptotic properties of the proposed estimators are established. A simulation study examining the finite-sample performances of the proposed estimators shows that the AIPW estimators are more efficient than the IPW estimators. The developed method is applied to the RV144 HIV-1 vaccine efficacy trial to investigate vaccine-induced IgG binding antibodies to HIV-1 as correlates of acquisition of HIV-1 infection while taking account of whether the HIV-1 sequences are near or far from the HIV-1 sequences represented in the vaccine construct.

SUBMITTER: Sun Y 

PROVIDER: S-EPMC10022693 | biostudies-literature | 2023 Mar

REPOSITORIES: biostudies-literature

altmetric image

Publications

Estimation of conditional cumulative incidence functions under generalized semiparametric regression models with missing covariates, with application to analysis of biomarker correlates in vaccine trials.

Sun Yanqing Y   Heng Fei F   Lee Unkyung U   Gilbert Peter B PB  

The Canadian journal of statistics = Revue canadienne de statistique 20220224 1


This article studies generalized semiparametric regression models for conditional cumulative incidence functions with competing risks data when covariates are missing by sampling design or happenstance. A doubly-robust augmented inverse probability weighted complete-case (AIPW) approach to estimation and inference is investigated. This approach modifies IPW complete-case estimating equations by exploiting the key features in the relationship between the missing covariates and the phase-one data  ...[more]

Similar Datasets

| S-EPMC9291598 | biostudies-literature
| S-EPMC4061254 | biostudies-literature
| S-EPMC7540935 | biostudies-literature
| S-EPMC5490505 | biostudies-literature
| S-EPMC5319638 | biostudies-literature
| S-EPMC9363237 | biostudies-literature
| S-EPMC7313320 | biostudies-literature
| S-EPMC4396536 | biostudies-literature
| S-EPMC3135790 | biostudies-literature
| S-EPMC9905973 | biostudies-literature