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Missing dependent variables in fixed-effects models

机译:缺少固定效果模型中的依赖变量

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This paper considers estimation of linear fixed-effects models in which the dependent variable may be missing. For cross-sectional units with dependent variables missing, use of covariate information from all time periods can provide efficiency gains relative to complete-data methods. A classical minimum distance (CMD) estimator based upon Chamberlain (1982, 1984), which is consistent under a missing-at-random (MAR) type assumption, is proposed for the static fixed-effects model. In certain circumstances, it is shown that "within" variation in the dependent variable is not even required for identification of the model parameters. The CMD estimation approach is extended to the case of (autoregressive) fixed-effects models with lagged dependent variables. Monte Carlo simulations investigate the performance of the CMD approach relative to existing methods. Extensions to models with sequential exogeneity and missing covariates are also discussed. (C) 2018 Elsevier B.V. All rights reserved.
机译:本文考虑估计线性固定效果模型,其中可能缺少受依赖变量。 对于具有依赖变量缺失的横断面单位,使用来自所有时间段的协变量信息可以提供相对于完整数据方法的效率提升。 基于腔室Lain(1982,1984)的经典最小距离(CMD)估计,其在缺失随机(MAR)型假设下是一致的,用于静态固定效果模型。 在某些情况下,示出了甚至不需要甚至需要识别模型参数所需变量的“内在”变化中。 CMD估计方法延伸到具有滞后变量的(自回归)固定效果模型的情况。 Monte Carlo仿真研究了CMD方法相对于现有方法的性能。 还讨论了对具有顺序交异性和缺失协变量的模型的扩展。 (c)2018 Elsevier B.v.保留所有权利。

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