《A spatial panel data model with time varying endogenous weights matrices and common factors》

打印
作者
来源
REGIONAL SCIENCE AND URBAN ECONOMICS,Vol.72,IssueSI,P.6-34
语言
英文
关键字
Spatial panel data; Endogenous spatial weighting matrix; Multiplicative individual and time effects; QMLE; Reverse mortgages; MAXIMUM LIKELIHOOD ESTIMATORS; NUMBER; EIGENVALUE; INFERENCE; LIMIT
作者单位
[Shi, Wei] Jinan Univ, Inst Econ & Social Res, Guangzhou 510632, Guangdong, Peoples R China. [Lee, Lung-fei] Ohio State Univ, Dept Econ, Columbus, OH 43210 USA. Shi, W (reprint author), Jinan Univ, Inst Econ & Social Res, Guangzhou 510632, Guangdong, Peoples R China. E-Mail: shiweiemail@gmail.com; lee.1777@osu.edu
摘要
Many spatial panel data sets exhibit cross sectional and/or intertemporal dependence from spatial interactions or common factors. In an application of a spatial autoregressive model, a spatial weights matrix may be constructed from variables that may correlate with unobservables in the main equation and therefore is endogenous. Some common factors may be unobserved and correlate with included regressors in the equation. This paper presents a unified approach to model spatial panels with endogenous time varying spatial weights matrices and unobserved common factors. We show that the proposed QML estimator is consistent and asymptotically normal. As its limiting distribution may have a leading order bias, an analytical bias correction is proposed. Monte Carlo simulations demonstrate good finite sample properties of the estimators. This model is empirically applied to examine the effects of house price dynamics on reverse mortgage origination rates in the United States.