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Interaction matrix selection in spatial autoregressive models with an application to growth theory

机译:空间自回归模型中相互作用矩阵的选择及其在增长理论中的应用

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摘要

The interaction matrix, or spatial weight matrix, is the fundamental tool to model cross-sectional interdependence between observations in spatial autoregressive models. However, it is most of the time not derived from theory, as it should be ideally, but chosen on an ad hoc basis. In this paper, we propose a modified version of the J test to formally select the interaction matrix. Our methodology is based on the application of the robust against unknown heteroskedasticity GMM estimation method, developed by Lin and Lee (2010). We then implement the testing procedure developed by Hagemann (2012) to overcome the decision problem inherent to non-nested models tests. An application of the testing procedure is presented for the Schumpeterian growth model with worldwide interactions developed by Ertur and Koch (2011) using three different types of interaction matrices: genealogic distance, linguistic distance and bilateral trade flows. We find that the interaction matrix based on trade flows is the most adequate.
机译:交互矩阵或空间权重矩阵是在空间自回归模型中对观测值之间的横截面相互依赖性进行建模的基本工具。但是,它在大多数情况下并不是从理论上衍生出来的,因为理论上它应该是理想的,而是临时选择的。在本文中,我们提出了J检验的修改版本,以正式选择交互矩阵。我们的方法是基于Lin和Lee(2010)开发的针对未知异方差GMM估计的鲁棒性应用。然后,我们实施由Hagemann(2012)开发的测试程序,以克服非嵌套模型测试固有的决策问题。提出了针对熊彼特增长模型的测试程序的应用,该模型由Ertur和Koch(2011)使用三种不同类型的交互矩阵开发:世系距离,语言距离和双边贸易流。我们发现基于贸易流的交互矩阵是最合适的。

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