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A Linear Panel Model with Heterogeneous Coefficients and Variation in Exposure

Bibliographic Data

ID14855288
AuthorsLiyang Sun (0000-0003-2833-2085, Liyang Sun is Postdoctoral Research Fellow, University of California Berkeley, Berkeley, California and Assistant Professor, CEMFI (Center for Monetary and Financial Studies), Madrid, Spain.), Jesse M Shapiro (Jesse M. Shapiro is George Gund Professor of Economics and Business Administration, Harvard University, Cambridge, Massachusetts and Research Associate, National Bureau of Economic Research, Cambridge, Massachusetts.)
Year2022
Volume36
Issue4
Pages193-204
Publication date2022-11-01
Open AccessYes
TypeARTICLE
VenueThe Journal of Economic Perspectives (JOURNAL)
Journal identifiersISSN: 0895-3309 • E-ISSN: 1944-7965
PublisherAmerican Economic Association (PUBLISHER • US)
DOI10.1257/jep.36.4.193
OpenAlexW4308472316
LanguageEN
Citations received6
References cited1

Linear panel models featuring unit and time fixed effects appear in many areas of empirical economics. An active literature studies the interpretation of the ordinary least squares estimator of the model, commonly called the two-way fixed effects (TWFE) estimator, in the presence of unmodeled coefficient heterogeneity. We illustrate some implications for the case where the research design takes advantage of variation across units (say, US states) in exposure to some treatment (say, a policy change). In this case, the TWFE can fail to estimate the average (or even a weighted average) of the units’ coefficients. Under some conditions, there exists no estimator that is guaranteed to estimate even a weighted average. Building on the literature, we note that when there is a unit totally unaffected by treatment, it is possible to estimate an average effect by replacing the TWFE with an average of difference-in-differences estimators

Econometrics · Economics · Estimator · Fixed effects model · Ordinary least squares · Panel data · Statistics · Advanced Causal Inference Techniques · Fiscal Policy and Economic Growth · Mathematics · Spatial and Panel Data Analysis · Applied Mathematics

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Citations per year3
Citation span2024 - 2026 (3)
Highly citedNo

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