My methodological research interests are Semiparametric efficiency, Distance-based modeling, Causal (mediation) inference, Missing data, and Psychometrics. I am delighted to apply the developed approaches to high-dimensional data burgeoning from different disciplines such as omics and wearable data, as well as the functional connectivity of brain fMRI data. 

A Distance-Based Semiparametric Regression Framework for Dimensiona-Reduced Between-Subject Attributes

Motivated by the real data with astronomical dimensions, I am profoundly passionate about finding effective dimension-reduction metrics through “between-subject attributes” at the pairwise level, to differentiate from their classical “within-subject” counterparts that concern only one individual. Modeling such between-subject attributes designates between- and within-subject variability above and beyond the mean responses. Such variabilities are of interest in a growing number of studies. Adopting an efficient semiparametric framework yields robust inferences that allow for minimum model assumption but sensitive signal detections. 

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Featured Talks:

Item Response Theory (IRT) for Scale Development

I am also deeply interested in applying Structural Equation Model (SEM) in Psychometrics. Measurements in behavior science, psychology, and psychiatry are usually multidimensional that are not easily captured by a single variable or item. To comprehensively account for different components, we usually adopt Item Response Theory (IRT). Scale trimming and validating are also essential for efficient and effective measurements, especially in the information age. We need to optimize a unified short scale that is coherent, comprehensive, valid, and reliable. This is by no means merely selecting scale items with stringent statistical criteria without accounting for inherent traits captured by each question. I worked closely with content experts to address such a challenge.

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Featured Talks (Upcoming & Past):

Robust Semiparametric Modeling of Multi-subject Attributes with Functional Response Models (FRM)

Functional Response Models (FRM) generalizes the classical GLM to model multi-subject functional responses, which admit a wide range of applications, including enhancing the Mann-Whitney-Wilcoxon rank-sum test in survey data to address the restrictive test of equal distributions, and extending the inverse probability weighting (IPW) into a rank-based statistic to handle confounders in causal inference. Their estimators from the U-statistics-based generalized estimating equations (UGEE) all enjoy nice consistency, asymptotically normality, and efficiency. Such semiparametric models are more robust than traditional likelihood-based parametric models by relaxing the nuisance parameter to be infinite-dimensional. 

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