2013
DOI: 10.1016/j.ijforecast.2012.07.001
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Estimation and prediction in the random effects model with AR() remainder disturbances

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Cited by 9 publications
(9 citation statements)
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“…This paper derives the BLUP for the unbalanced panel data model and the unequally spaced panel data model with AR(1) remainder disturbances and illustrates these with an earnings equation using the NLS young women data over the period 1968-1988 employed by Drukker (2003) using Stata. These results can be extended to the unbalanced panel data model with AR(p) remainder disturbances, see Baltagi and Liu (2013a) for the corresponding balanced panel data case. Also, the unbalanced panel data model with MA(q) remainder disturbances, see Baltagi and Liu (2013b) for the corresponding balanced panel data case.…”
Section: Resultsmentioning
confidence: 82%
“…This paper derives the BLUP for the unbalanced panel data model and the unequally spaced panel data model with AR(1) remainder disturbances and illustrates these with an earnings equation using the NLS young women data over the period 1968-1988 employed by Drukker (2003) using Stata. These results can be extended to the unbalanced panel data model with AR(p) remainder disturbances, see Baltagi and Liu (2013a) for the corresponding balanced panel data case. Also, the unbalanced panel data model with MA(q) remainder disturbances, see Baltagi and Liu (2013b) for the corresponding balanced panel data case.…”
Section: Resultsmentioning
confidence: 82%
“…Since the latter model encompasses many of the spatial panel data models considered in the literature, this in turn provides valuable BLUP for several spatial panel models as Special Cases. Extensions of this BLUP should be applied to dynamic spatial panel models (see Baltagi et al , ), and to panel data models with a spatial lag, as well as higher‐order autoregressive and moving average processes (see Baltagi and Liu, ,b). Furthermore, applied researchers may be interested in confidence intervals for serially dependent data (see Lahiri and Yang (), for an example).…”
Section: Resultsmentioning
confidence: 99%
“…Panel data defined by Arellano and Bond [39] is the pooling of observations on a cross-section of units of observation over a period. This overcomes some limitations of using strictly cross-sectional or time series data [39][40][41]. The panel regressions usually take the form of the following relationship:…”
Section: Tax Concessionmentioning
confidence: 99%