The University of Chicago’s Ph.D. in Statistics program combines mathematical foundations, applied methodologies, and interdisciplinary exploration. These dissertation topics are ideal for students interested in pushing boundaries in inference, modeling, computation, and data-driven discovery.
Bayesian Nonparametric Models for Complex Time Series Forecasting
Causal Inference in High-Dimensional Settings Using Doubly Robust Estimation
Graphical Models and Structure Learning for Genomic Networks
Sequential Decision Making with Contextual Bandits in Healthcare
Functional Data Analysis for Longitudinal Biomarker Trajectories
Robust Estimation Techniques for Outlier-Prone Financial Datasets
Semi-Supervised Learning for Rare Event Detection in Manufacturing
Survival Analysis with Time-Varying Covariates in Cancer Prognostics
Adaptive Experimental Design Using Information-Theoretic Criteria
Empirical Likelihood Methods for Survey Data Inference
Change Point Detection in Multivariate Time Series Data
High-Dimensional Covariance Estimation and Sparse PCA
Bayesian Hierarchical Modeling for Ecological Count Data
Bootstrap Techniques for Uncertainty Quantification in Deep Learning
Network Meta-Analysis Using Bayesian Graphical Models
Multiscale Modeling of Spatially Correlated Environmental Data
Latent Variable Models for Psychological and Social Survey Analysis
Sparse Additive Models for Functional Genomics
Tensor Decomposition Methods in Spatiotemporal Data Analysis
Nonparametric Bayesian Models for Topic Modeling in Text Data
Federated Learning Algorithms for Distributed Statistical Inference
Optimal Stopping Rules in Online Experimentation Frameworks
Empirical Bayes Shrinkage Estimators in Small Area Statistics
Explainable AI with Probabilistic Graphical Interpretations
Time-Varying Coefficient Models for Streaming Data Analytics
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