| Morning Half-Day Courses | |
|---|---|
| Title | Instructors |
| Graphical Multiple Comparison Procedures: Combining Flexibility with Optimality | Yao Chen, Novartis Pharmaceuticals Corp.; Dong Xi, Gilead Sciences; Frank Bretz, Novartis Pharma AG |
| A Selective Introduction to the Statistical Foundations of Transfer Learning | Yang Feng, New York University |
| Afternoon Half-Day Courses | |
|---|---|
| Title | Instructors |
| Unlocking the Power of Semiparametric Models: A Practical Tutorial for Analyzing Complex Data with Minimum Assumptions | Xin Tu, UC San Diego; Jinyuan Liu, VUMC |
| Selective Inference: Methods and Applications | Zhimei Ren, University of Pennsylvania |
Time: Sunday, June 14, 8:30 AM – 12:30 PM
Location: FUSE 1327
Format: Hybrid
Instructors: Yao Chen, Novartis Pharmaceuticals Corp.; Dong Xi, Gilead Sciences; Frank Bretz, Novartis Pharma AG
Category: Methodology
Target Audience: Statisticians in pharmaceutical industry, regulatory agencies, and academia.
Prerequisites: Has experience on multiple testing and understands the importance of multiplicity adjustment for the control of family wise error rate.
Computer and Software Requirements: R. Course materials, including R code, will be provided to participants.
Course Description
Addressing multiplicity is essential in confirmatory clinical trials to ensure valid statistical inference. Various multiple comparison procedures (MCPs) have been developed, including fixed-sequence, fallback, and gatekeeping procedures, which allow trialists to reflect the relative importance and interrelationships of study objectives in a tailored multiple testing procedure.
This course focuses on graphical approaches that enable the construction and exploration of tailored MCPs to meet specific study objectives, such as comparisons of multiple treatments against a common control and multiple endpoint analyses. In these approaches, MCPs are represented by directed, weighted graphs, where each node corresponds to an elementary hypothesis. A simple algorithm then facilitates the sequential testing of hypotheses.
Optimizing MCPs to maximize the probability of success is often a key concern for clinical trial teams. We will discuss clinically relevant objective functions for optimization and introduce an efficient algorithm, based on constrained nonlinear optimization, to identify optimal graphs.
Case studies will illustrate the flexibility and practicality of these approaches in clinical trial settings. We will also introduce the graphicalMCP R package, which implements weighted Bonferroni tests, weighted parametric tests that account for correlations between test statistics, and weighted Simes' tests. We will also briefly consider power and sample size calculation.
Teaching Plan / Outline
Instructor Bio(s)
Dr. Yao Chen (Novartis Pharmaceuticals Corp.) is a Statistical Consultant in the Advanced Methodology and Data Science group at Novartis. He has supported the development and implementation of innovative statistical methodologies in multiple comparisons and treatment effect heterogeneity. He also supports exploratory projects on multimodal data using deep learning techniques.
Dr. Dong Xi (Gilead Sciences) is a Senior Director in the Biostatistics Innovation Group at Gilead Sciences. He has supported the development and implementation of innovative statistical methodologies in multiple comparisons, dose finding, group sequential designs, estimands, and causal inference. He is an Associate Editor of Statistics in Biopharmaceutical Research and a committee member of the International Conference of Multiple Comparison Procedures.
Dr. Frank Bretz (Novartis Pharma AG) is a Distinguished Quantitative Research Scientist at Novartis. He has contributed to methodological development in several areas of pharmaceutical statistics, including dose finding, estimands, multiple comparisons, and adaptive designs. He is an Adjunct Professor at Hannover Medical School in Germany and the Medical University of Vienna in Austria, and he is a Fellow of the American Statistical Association.
Time: Sunday, June 14, 8:30 AM – 12:30 PM
Location: FUSE 1328
Format: In-person
Instructors: Yang Feng, New York University
Category: Methodology / Statistical machine learning (transfer learning, domain adaptation)
Target Audience: Graduate students, researchers, and data science professionals with a statistics/ML background who want a principled, statistical view of transfer learning and related distribution-shift problems.
Prerequisites: Basic probability and mathematical statistics (expectation, conditioning, concentration basics). Familiarity with supervised learning concepts (risk minimization, generalization). Comfort with linear algebra and high-level asymptotic reasoning is helpful but not strictly required.
Computer and Software Requirements: None.
Course Description
This half-day short course provides a selective, statistics-first introduction to the foundations of transfer learning (TL) and related multi-task learning ideas. The course focuses on how distribution shift affects generalization and how statistical assumptions enable principled knowledge transfer.
Topics include domain adaptation bounds via divergence measures, covariate shift and density-ratio based reweighting, and posterior drift with biased regularization as a tool for “safe transfer.” The course emphasizes clear problem formulations, key theoretical results, and intuition for when transfer helps and when it can hurt.
The teaching style is lecture-based with guided derivations and short conceptual check-ins. Participants will leave with a unified view of divergence-based analysis, covariate shift, and biased regularization that can inform both methodological choices and theoretical work.
Teaching Plan / Outline
Instructor Bio(s)
Dr. Yang Feng (New York University) is a Professor of Biostatistics in the School of Global Public Health at New York University, where he is also affiliated with the Center for Data Science. He earned his Ph.D. in Operations Research from Princeton University in 2010.
Dr. Feng’s research focuses on the theoretical and methodological foundations of machine learning, high-dimensional statistics, network models, and nonparametric statistics. His work addresses applications in Alzheimer’s disease prognosis, cancer subtype classification, genomics, electronic health records, and biomedical imaging, with the goal of enabling more accurate risk assessment and clinical decision-making. He has published over 70 peer-reviewed papers in leading journals across statistics, machine learning, econometrics, and medicine.
His research has been supported by grants from the National Institutes of Health (NIH) and the National Science Foundation (NSF), including the NSF CAREER Award. He currently serves as the Review Editor for the Journal of the American Statistical Association (JASA) and The American Statistician (2026–2028), and as an Associate Editor for several journals, including JASA Theory and Methods, the Journal of Business & Economic Statistics, the Journal of Computational & Graphical Statistics, and the Annals of Applied Statistics. He is a Fellow of the American Statistical Association (2022) and the Institute of Mathematical Statistics (2023), and has been an elected member of the International Statistical Institute since 2017.
Time: Sunday, June 14, 1:30 PM – 5:30 PM
Location: FUSE 1327
Format: In-person
Instructors: Xin Tu, UC San Diego; Jinyuan Liu, Vanderbilt University
Category: Methodology
Target Audience: All levels of (bio)statisticians and data scientists are welcome. The course covers both fundamental and more advanced topics in semiparametric models, accompanied by diverse real-world applications.
Prerequisites: Knowledge of statistical inference and a basic understanding of large sample theory.
Computer and Software Requirements: Basic knowledge of R programming.
Course Description
This short course gives biostatisticians and data scientists an engaging overview of semiparametric modeling through real-world applications with complex structures, such as high-throughput sequencing and network data. Both classical and cutting-edge semiparametric techniques are explored, highlighting their roles in balancing robustness, flexibility, and efficiency with minimal assumptions.
The foundation of statistical inference relies on models with explicit or implicit assumptions about the underlying data-generating process. Often, these models are characterized by finite-dimensional parameters and have only limited robustness in practice. This has motivated the advancement of semiparametric modeling, which blends finite-dimensional parameters of interest with infinite-dimensional nuisance parameters. Such flexibility has led to emerging applications in many research disciplines, especially in causal inference, missing data, survival, and survey studies.
This short course is divided into two halves. The first half introduces the fundamental concepts of semiparametric models and outlines their roles in robust inference with and without missing data. The second half discusses recent advances and applications, including settings that scale up to high-dimensional microbiome data and HIV viral genetic linkage networks, while also scaling down to inference problems involving outliers and small sample sizes.
Teaching Plan / Outline
Instructor Bio(s)
Dr. Xin Tu (UC San Diego) is a Professor of Biostatistics at the Herbert Wertheim School of Public Health and Human Longevity Science at UC San Diego. He is also Co-Director of the UCSD Clinical and Translational Research Institute Biostatistics, Epidemiology and Research Design Core, as well as the Stein Institute for Research on Aging Biostatistics Core. He has 30 years of teaching experience and has coauthored over 320 peer-reviewed publications, along with two textbooks and two edited volumes, in areas including U-statistics, categorical data analysis, clinical trials, and social network analysis.
His methodological research spans semiparametric models for longitudinal data with informative missing follow-up, causal inference, and high-throughput data. He has served as lead biostatistician for many studies involving longitudinal data and complex modeling challenges, including doubly robust estimators, structural equation models, and structural mean models.
Dr. Jinyuan Liu (Vanderbilt University) is an Assistant Professor of Biostatistics and Psychiatry & Behavioral Sciences at Vanderbilt University. Her research focuses on effective dimension reduction and efficient integrative modeling of high-dimensional data arising from microbiome studies, imaging, wearable devices, behavior, and psychiatric science, with an emphasis on deriving causal and mediation insights from such complex data.
Time: Sunday, June 14, 1:30 PM – 5:30 PM
Location: FUSE 1328
Format: In-person
Instructors: Zhimei Ren, University of Pennsylvania
Category: Methodology
Target Audience: Researchers and practitioners interested in the field of selective inference.
Prerequisites: Basic probability theory and introductory statistical inference.
Computer and Software Requirements: R.
Course Description
Selective inference asks a simple question: how do we provide inferential guarantees for the patterns selected from the data? This short course introduces practical tools for two common sources of selection: running many tests and making data-driven decisions.
The course begins with multiple testing, covering global null testing, family-wise error rate, and false discovery rate. It then introduces procedures such as Benjamini–Hochberg and knockoffs. After the break, the course shifts to inference after decision-making, covering adaptive inference ideas and concluding with post-selection inference.
The course is aimed at a broad audience and will include running examples and lightweight code demonstrations.
Teaching Plan / Outline
Instructor Bio(s)
Dr. Zhimei Ren (University of Pennsylvania) is an Assistant Professor in the Department of Statistics and Data Science at the Wharton School of the University of Pennsylvania. From 2021 to 2023, she was a postdoctoral researcher in the Statistics Department at the University of Chicago, advised by Professor Rina Foygel Barber. She received her Ph.D. in Statistics from Stanford University, advised by Professor Emmanuel Candès.
Her research interests include selective inference, distribution-free inference, and data-driven decision making. She has taught multiple classes at the University of Pennsylvania and is currently teaching a Ph.D. course on selective inference.
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