
handle: 10419/72670
I consider a panel vector-autoregressive model with cross-sectional dependence of the disturbances characterized by a spatial autoregressive process. I propose a three-step estimation procedure. Its first step is an instrumental variable estimation that ignores the spatial correlation. In the second step, the estimated disturbances are used in a multivariate spatial generalized moments estimation to infer the degree of spatial correlation. The final step of the procedure uses transformed data and applies standard techniques for estimation of panel vector-autoregressive models. I compare the small-sample performance of various estimation strategies in a Monte Carlo study.
VAR-Modell, ddc:330, spatial Cochrane-Orcutt transformation, Momentenmethode, Monte-Carlo-Methode, spatial PVAR, Maximum-Likelihood-Methode, spatial GM, C13, Panel, constrained maximum likelihood estimation, Spatial PVAR, Multivariate dynamic panel data model, Spatial GM, Spatial Cochrane-Orcutt transformation, Constrained maximum likelihood estimation, C31, multivariate dynamic panel data model, C33, jel: jel:C31, jel: jel:C13, jel: jel:C33
VAR-Modell, ddc:330, spatial Cochrane-Orcutt transformation, Momentenmethode, Monte-Carlo-Methode, spatial PVAR, Maximum-Likelihood-Methode, spatial GM, C13, Panel, constrained maximum likelihood estimation, Spatial PVAR, Multivariate dynamic panel data model, Spatial GM, Spatial Cochrane-Orcutt transformation, Constrained maximum likelihood estimation, C31, multivariate dynamic panel data model, C33, jel: jel:C31, jel: jel:C13, jel: jel:C33
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