1998
DOI: 10.1111/1467-9574.00078
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Semiparametric econometric estimators for a truncated regression model: a review with an extension

Abstract: Econometric estimators for a truncated regression model are reviewed. For each estimator, the motivations, the key assumptions, the asymptotic distribution and estimates for the asymptotic variance matrix are presented; also a new estimator is suggested. We select ®ve practical estimators among those, and compare them through a Monte Carlo study where the response variable is simulated but the covariates are drawn from a real data set. Some practical and computational issues are addressed as well.

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Cited by 20 publications
(15 citation statements)
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“…Moreover, for any fixed value of δ n , the estimators obtained by maximizing (4) can be understood as members of the class of M-estimators introduced by Huber (1973), which aim to ''give a good fit to the bulk of the data without being perturbed by a small proportion of outliers'' (Maronna et al, 2006, p. 88). The link between mode regression and robust M-estimators was noted by Lee (1989Lee ( , 1993 and by Lee and Kim (1998), who also noted the close relation between mode regression and the least median of squares estimator of Rousseeuw (1984).…”
Section: Implementation Issuesmentioning
confidence: 72%
“…Moreover, for any fixed value of δ n , the estimators obtained by maximizing (4) can be understood as members of the class of M-estimators introduced by Huber (1973), which aim to ''give a good fit to the bulk of the data without being perturbed by a small proportion of outliers'' (Maronna et al, 2006, p. 88). The link between mode regression and robust M-estimators was noted by Lee (1989Lee ( , 1993 and by Lee and Kim (1998), who also noted the close relation between mode regression and the least median of squares estimator of Rousseeuw (1984).…”
Section: Implementation Issuesmentioning
confidence: 72%
“…To resolve this issue, we use a model truncated at zero. Lee and Kim (1998) provides detail review and a comparison of properties of estimators for regression models under truncated data.…”
Section: Introductionmentioning
confidence: 99%
“…Past research has mostly focused on estimators for data which are either censored or truncated but not both. Reviews of estimators for truncated and censored regression models are found in Lee and Kim (1998) and Honoré and Powell (1994), respectively. It is, however, desirable to develop a new, alternative estimator for LTRC data as well.…”
Section: Introductionmentioning
confidence: 99%