Designing Randomized Experiments under Network Interference
Network interference occurs when a unit’s outcome depends not only on its own treatment but also on the treatments received by connected units in the network. Experimental designs and analysis methods that ignore such interference can yield biased estimators of causal effects. In this talk, we develop a new experimental design for estimating the global treatment effect and spillover effect under a model-based framework and ego-cluster randomization. Under this design, the network is partitioned into a collection of ego-clusters, each consisting of a focal unit (the ego) and its network neighbors (the alters), with randomization conducted at the cluster level. We propose model-based estimators for the global treatment effect and spillover effect and establish their consistency and asymptotic normality, with asymptotic variances determined by the ego-cluster structure. Building on these theoretical results, we introduce an ego-clustering algorithm that sequentially selects egos and assigns alters to minimize asymptotic variances. Simulation studies and two empirical applications demonstrate that the proposed procedure yields accurate inference and efficiency improvements over existing network experimental designs.
Host: Xuming He
Emma Jingfei Zhang is the Goizueta Foundation Term Chair Professor of Information Systems & Operations Management (ISOM) at Emory University’s Goizueta Business School, where she currently serves as area chair for ISOM. She also holds a secondary appointment in Biostatistics & Bioinformatics at the Rollins School of Public Health. Her research focuses on the statistical analysis of networks, graphs and tensors, with applications in business and biomedical sciences. She is an elected member of the International Statistical Institute (ISI) and a Fellow of the American Statistical Association (ASA). She currently serves as an Associate Editor for the Journal of the American Statistical Association, Annals of Applied Statistics and Journal of the Royal Statistical Society Series B.