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Identification and Panel Data Models with Endogenous Regressors

This paper provides sufficient conditions for the identification of both static and dynamic models containing endogenous regressors from panel data by utilizing the restrictions across time periods on the parameters. It is shown that identification is achieved under quite weak conditions even in the presence of a general pattern of correlation between the errors and the time-varying variables. Efficient estimation procedures for the models considered and some specification…

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Missing observations and the use of the Durbin–Watson statistic

缺失观测与 Durbin–Watson 统计量的使用

This paper recommends the use of the usual Durbin–Watson test for the serial independence of errors on a classical regression equation in the presence of occasional gaps in the data.

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On the Theory of Testing for Unit Roots in Observed Time Series

This paper provides a framework for testing for a unit root in an observed time series against some alternatives considered previously by Anderson (1948). Some new tests for the unit root null hypothesis for the errors affecting a classical regression model against the non-stationary (including explosive) alternative hypothesis are developed. The previous results of Sargan and Bhargava (1983) and the new test statistics are then applied to test the simple random walk and the…

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Estimating Dynamic Random Effects Models from Panel Data Covering Short Time Periods

利用短期面板数据估计动态随机效应模型

Article plaidant en faveur de l'utilisation d'estimateurs d'equations simultanees pour estimer les modeles d'effets aleatoires dynamiques d'un panel de donnees

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Maximum Likelihood Estimation of Regression Models with First Order Moving Average Errors when the Root Lies on the Unit Circle

一阶移动平均误差的根位于单位圆时的回归模型极大似然估计

J. D. Sargan, Alok Bhargava, Maximum Likelihood Estimation of Regression Models with First Order Moving Average Errors when the Root Lies on the Unit Circle, Econometrica, Vol. 51, No. 3 (May, 1983), pp. 799-820

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Testing Residuals from Least Squares Regression for Being Generated by the Gaussian Random Walk

检验最小二乘回归残差是否由高斯随机游走生成

This paper considers the null hypothesis that the errors on a regression equation form a random walk. By using the standard Durbin-Watson assumptions, we derive three test statistics that are uniformly most powerful against the alternative hypothesis that the errors are being generated by the stationary first order Markoff process. Unfortunately, the tabulated lower and upper bounds are too wide apart and so we compare the powers of the three tests using simulated as well as…

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