B1243
Title: Modeling and inference of interval-censored data with unknown upper limits and time-dependent covariates
Authors: Jing Wu - University of Rhode Island (United States) [presenting]
Ming-Hui Chen - University of Connecticut (United States)
Abstract: Due to the nature of the study design or other reasons, the upper limits of the interval-censored data with multiple visits are unknown. A naive approach is to treat the last observed time as the exact event time, which may induce biased estimators of the model parameters. A Cox model is initially developed with time-dependent covariates for the event time and a proportional hazards model with frailty for the gap time. Subsequently, the upper limits are constructed, using the latent gap times to resolve the interval-censored event time data with unknown upper limits. A data-augmentation technique and a Monte Carlo EM (MCEM) algorithm are developed to facilitate computation. The theoretical properties of the computational algorithm are also investigated. Additionally, new model comparison criteria are developed to assess the fit of the gap time data and the fit of the event time data conditional on the gap time data. The proposed method compares favorably with competing methods in both simulation study and real data analysis.
