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Analysis of cointegrated models with measurement errors

机译:具有测量误差的协整模型分析

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We study the asymptotic properties of the reduced-rank estimator of error correction models of vector processes observed with measurement errors. Although it is well known that there is no asymptotic measurement error bias when predictor variables are integrated processes in regression models [Phillips BCB, Durlauf SN. Multiple time series regression with integrated processes. Rev Econom Stud. 1986;53:473-495], we systematically investigate the effects of the measurement errors (in the dependent variables as well as in the predictor variables) on the estimation of not only cointegrating vectors but also the speed of the adjustment matrix. Furthermore, we present the asymptotic properties of the estimators. We also obtain the asymptotic distribution of the likelihood ratio test for the cointegrating ranks. We investigate the effects of the measurement errors on estimation and test through a Monte Carlo simulation study.
机译:我们研究了带有测量误差的矢量过程的误差校正模型的降秩估计量的渐近性质。尽管众所周知,当预测变量是回归模型中的集成过程时,不存在渐近的测量误差偏差[Phillips BCB,Durlauf SN。具有集成过程的多时间序列回归。牧师1986; 53:473-495],我们系统地研究了测量误差(在因变量以及预测变量中)不仅对协整矢量的估计而且对调整矩阵速度的影响。此外,我们提出了估计量的渐近性质。我们还获得了协整秩的似然比检验的渐近分布。我们通过蒙特卡洛模拟研究调查了测量误差对估计和测试的影响。

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