SEMIPARAMETRIC ESTIMATION OF CENSORED TRANSFORMATION MODELS
Author: TUE G
RGENS
Source: Journal of Nonparametric Statistics, Volume 15, Number 3, June 2003 , pp. 377-393(17)
Publisher: Taylor and Francis Ltd
Abstract:
Many widely used models, including proportional hazards models with unobserved heterogeneity, can be written in the form $Lambda (Y) = min [beta{prime} X + U, C]$</FORMULA>, where
is an unknown increasing function, the error term U has unknown distribution function
and is independent of X, C is a random censoring threshold and U and C are conditionally independent given X. This paper develops new $n{1/2}$</FORMULA>-consistent and asymptotically normal semiparametric estimators of
and
which are easier to use than previous estimators. Moreover, Monte Carlo results suggest that the mean integrated squared error of predictions based on the new estimators is lower than for previous estimators.
Keywords: Semiparametric estimation; Kernel regression; Transformation model; Unobserved heterogeneity; Duration analysis; Censoring
Document Type: Research article
DOI: http://dx.doi.org/10.1080/1048525031000120224
Affiliations: 1: Economics RSSS, Australian National University, Canberra ACT 0200, Australia
Publication date: 2003-06-01
- In this: publication
- By this: publisher
- In this Subject: Mathematics and Statistics
- By this author:
TUE G
RGENS

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