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Chu, Haitao

0000-0003-0932-598X

Mayo Clinic

University of Minnesota, Minneapolis, Minnesota, USA.

Citations 5

Causally interpretable meta‐analysis: Clearly defined causal effects and two case studies
Rott, Kollin W. , Brønfort, Gert , Chu, Haitao , Huling, Jared D. , Leininger, Brent, Murad, Mohammad Hassan, Chu, Haitao , Murad, M. Hassan , Wang, Zhen , Hodges, James S.

Research Synthesis Methods | September 12, 2023 | Volume: 15 | Issue: 1 | Pages: 61-72

10.1002/jrsm.1671 Get It

AbstractMeta‐analysis is commonly used to combine results from multiple clinical trials, but traditional meta‐analysis methods do not refer explicitly to a population of individuals to whom the results apply and it is not clear how to use their results to assess a treatment's effect for a population of interest. We describe recently‐introduced causally interpretable meta‐analysis methods and apply their treatment effect estimators to two individual‐participant data sets. These estimators transport estimated treatment effects from studies in the meta‐analysis to a specified target population using the individuals' potentially effect‐modifying covariates. We consider different regression and weighting methods within this approach and compare the results to traditional aggregated‐data meta‐analysis methods. In our applications, certain versions of the causally interpretable methods performed somewhat better than the traditional methods, but the latter generally did well. The causally interpretable methods offer the most promise when covariates modify treatment effects and our results suggest that traditional methods work well when there is little effect heterogeneity. The causally interpretable approach gives meta‐analysis an appealing theoretical framework by relating an estimator directly to a specific population and lays a solid foundation for future developments.
Methods for deriving risk difference (absolute risk reduction) from a meta-analysis
Murad, M. Hassan , Zhu, Ye, Saadi, Samer , Chu, Haitao , Lin, Lifeng , Chu, Haitao , Lin, Lifeng , Murad, M Hassan , Saadi, Samer , Wang, Zhen

BMJ | May 5, 2023 | Volume: 381 | Issue: No issue available | Pages: e073141

10.1136/bmj-2022-073141 Get It

Effectiveness of Messenger RNA Coronavirus Disease 2019 (COVID-19) Vaccines Against Severe Acute Respiratory Syndrome Coronavirus 2 (SARS-CoV-2) Infection in a Cohort of Healthcare Personnel
Swift, Melanie D. , Breeher, Laura E. , Tande, Aaron J. , Tommaso, Christopher P., Hainy, Caitlin , Chu, Haitao , Berbari, Elie F. , Virk, Abinash , Hainy, Caitlin M, Tande, Aaron , Swift, Melanie D , Chu, Haitao , Breeher, Laura , Hainy, Caitlin M. , Murad, M. Hassan

Clinical Infectious Diseases | April 23, 2021 | Volume: 73 | Issue: 6 | Pages: e1376-e1379

10.1093/cid/ciab361 Get It

Abstract In a large cohort of United States healthcare personnel without prior coronavirus disease 2019 (COVID-19) infection, 94 382 doses of messenger RNA (mRNA) COVID-19 vaccine were administered to 49 220 individuals. The adjusted vaccine effectiveness following 2 doses of each of the 2 available brands of mRNA vaccine exceeded 96%.
Estimating the reference range from a meta‐analysis
Siegel, Lianne , Chu, Haitao , Chu, Haitao , Murad, M. Hassan

Research Synthesis Methods | August 13, 2020 | Volume: 12 | Issue: 2 | Pages: 148-160

10.1002/jrsm.1442 Get It

Often clinicians are interested in determining whether a subject's measurement falls within a normal range, defined as a range of values of a continuous outcome which contains some proportion (eg, 95%) of measurements from a healthy population. Several studies in the biomedical field have estimated reference ranges based on a meta‐analysis of multiple studies with healthy individuals. However, the literature currently gives no guidance about how to estimate the reference range of a new subject in such settings. Instead, meta‐analyses of such normative range studies typically report the pooled mean as a reference value, which does not incorporate natural variation across healthy individuals in different studies. We present three approaches to calculating the normal reference range of a subject from a meta‐analysis of normally or lognormally distributed outcomes: a frequentist random effects model, a Bayesian random effects model, and an empirical approach. We present the results of a simulation study demonstrating that the methods perform well under a variety of scenarios, though users should be cautious when the number of studies is small and between‐study heterogeneity is large. Finally, we apply these methods to two examples: pediatric time spent awake after sleep onset and frontal subjective postural vertical measurements.