Statistics Seminar: Dr. Chiung-Yu Huang
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Speaker: Dr. Dr. Chiung-Yu Huang, UC San Francisco
Title: Recurrent Events Analysis with Data Collected at Informative Clinical Visits in Electronic Health Records
Abstract:
Although increasingly used as a data resource for assembling cohorts, electronic health records
(EHRs) pose many analytic challenges because they are primarily collected for clinical
encounters rather than for research purposes. In particular, a patient's health status influences
when and what data are recorded, generating sampling bias in the collected data. In this paper,
we consider recurrent event analysis using EHR data. Conventional regression methods for event
risk analysis usually require the values of covariates to be observed throughout the follow-up
period. In EHR databases, time-dependent covariates are intermittently measured during clinical
visits, and the timing of these visits is informative in the sense that it depends on the disease
course. Simple methods, such as the last-observation-carried-forward approach, can lead to
biased estimation. On the other hand, complex joint models require additional assumptions on
the covariate process and cannot be easily extended to handle multiple longitudinal predictors.
By incorporating sampling weights derived from estimating the observation time process, we
develop a novel estimation procedure based on inverse-rate-weighting and kernel-smoothing for
the semiparametric proportional rate model of recurrent events. The proposed methods do not
require model specifications for the covariate processes and can easily handle multiple timedependent
covariates. The estimators for the regression parameters are asymptotically unbiased
and normally distributed with a root-n convergence rate. Simulation studies are conducted to
evaluate the performance of the proposed estimator. Our methods are applied to a kidney
transplant study for illustration.
(Joint work with Yifei Sun, Charles McCulloch, Kieren Marr, and Chiung-Yu Huang)
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Free
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Open to all
External Sponsor
Department of Mathematical Sciences
UNLV