【主题】Doubly Robust Identification and Estimation of the LATE model with a Continuous Treatment
【报告人】Dong Yingying董颖颖,University of California Irvine,Associate Professor
【时间】2023年4月19日周三10:00-11:30
【地点】腾讯会议室:959-504-571
【语言】英文
【摘要】We consider identification and estimation of the LATE model with a continuous treatment. We discuss two alternative restrictions on the first-stage instrument effect heterogeneity that allow for causal identification - monotonicity and treatment rank similarity. The former is popular in the LATE literature while a slightly stronger version of the latter is exploited in the non-separable IV model literature. Neither assumption implies the other. Both assumptions can at best be partially tested. We propose causal estimands that have doubly robust properties in that they are valid under either of these two alternative restrictions. We further propose semiparametric estimators and derive the asymptotic properties of these estimators. When monotonicity holds, our primary estimand reduces to the standard LATE estimand; otherwise, when treatment rank similarity holds, our approach allows for identifying treatment effect heterogeneity at different (conditional) treatment quantiles. We apply the proposed estimators to evaluate the impacts of neighborhood poverty rate (a continuous treatment variable) on adults' labor market outcomes using the Moving to Opportunity (MTO) social experiment.
【报告人简介】董颖颖,博士毕业于波士顿学院(Boston College),现任加利福尼亚大学尔湾分校经济系副教授。研究兴趣为:微观计量经济学、因果推断、处理效应模型与政策评价,曾在Review of Economics and Statistics, Journal of American Statistical Association, Journal of Econometrics, Journal of Business and Economics Statistics等国际权威期刊发表论文。