Abstract:
In this presentation, we explore alternative methods for efficiently fitting regression models with spillover effects, which cannot typically be handled by ordinary least squares because of the simultaneity caused by interactions between individuals. Common estimation methods, such as two-stage least squares, generalized method of moments, or (quasi maximum likelihood, are widely used but may not be the most efficient excepted in some specific cases. To address this issue, we propose two approaches, both based on Le Cam’s local asymptotic normality (LAN) theory but differing in how they handle the error distribution. The first is a semiparametrically efficient estimator based on residual ranks and signs that requires only strong unimodality of the error distribution. The second is a parametric estimator designed to account for skewness and heavy tails, using flexible distributions such as Tukey’s g-and-h and Pewsey and Jones’ sinh-arcsinh. Both estimators perform well in Monte Carlo simulations, nearly always outperforming commonly used estimators. Finally, we demonstrate the practical implications of our approach with a trade regression from Behrens et al. (2012), illustrating how empirical results can change significantly when the Gaussian assumption is relaxed.
Co écrit avec Vincenzo Verardi et Catherine Vermandele
Source : Open Agenda
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