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Robust Estimation for Structural Spurious Regressions and a Hausman-Type Cointegration Test.

机译:结构杂散回归的稳健估计和Hausman型协整检验。

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This paper analyzes an approach to correcting spurious regressions involving unit-root nonstationary variables by generalized least squares (GLS) using asymptotic theory. This analysis leads to a new robust estimator and a new test for dynamic regressions. The robust estimator is consistent for structural parameters not just when the regression error is stationary but also when it is unit-root nonstationary under certain conditions. We also develop a Hausman-type test for the null hypothesis of cointegration for dynamic ordinary least squares (OLS) estimation. We demonstrate our estimation and testing methods in three applications: (i) long-run money demand in the U.S., (ii) output convergence among industrial and developing countries, and (iii) purchasing power parity (PPP) for traded and non-traded goods.
机译:本文使用渐近理论分析了一种通过广义最小二乘(GLS)校正涉及单位根非平稳变量的虚假回归的方法。该分析得出了新的鲁棒估计量和动态回归的新检验。鲁棒估计量不仅在回归误差平稳时而且在某些条件下单位根非平稳时对于结构参数也是一致的。我们还为动态普通最小二乘(OLS)估计的协整零假设开发了Hausman型检验。我们在三种应用中展示了我们的估计和测试方法:(i)美国的长期货币需求,(ii)工业和发展中国家之间的产出趋同,以及(iii)贸易和非贸易的购买力平价(PPP)产品。

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