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Asymmetric Errors in Linear Models: Estimation—Theory and Monte Carlo 

Authors: J. C. Lind† a;  K. L. Mehra‡ b; J. N. Sheahan‡ b
Affiliations:   a Clinical Diagnostics and Research Center of Neuropsychology, Alberta Hospital Edmonton, Edmonton, Alberta, Canada
b Department of Statistics and Applied Probability, University of Alberta, Edmonton, Alberta, Canada
DOI: 10.1080/02331889208802378
Publication Frequency: 6 issues per year
Published in: journal Statistics, Volume 23, Issue 4 1992 , pages 305 - 320
Formats available: PDF (English)
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Abstract

In the linear model where the distribution of the i.i.d. errors is completely unknown outside a specified interval, an asymptotically optimal robust M-estimator of the regression parameter vector is constructed. We study a variety of initial values for the iterative computation of this estimator, its finite sample properties are investigated by simulation, and it is compared with estimators that appear elsewhere in the literature. This research somewhat improves part of the work of Collins et al. (1986) who (essentially) assumed that the rows of the design matrix contain repetitions.
Keywords: Linear models; robust estimation; asymmetric errors; M-estimation; Monte Carlo
AMS 1980 subject classifications: Primary 62F35; secondary 62G05; 62J05
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