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Measurement Error Models with Nonconstant Covariance Matrices

✍ Scribed by Reinaldo B. Arellano-Valle; Heleno Bolfarine; Loreta Gasco


Publisher
Elsevier Science
Year
2002
Tongue
English
Weight
165 KB
Volume
82
Category
Article
ISSN
0047-259X

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✦ Synopsis


In this paper we consider measurement error models when the observed random vectors are independent and have mean vector and covariance matrix changing with each observation. The asymptotic behavior of the sample mean vector and the sample covariance matrix are studied for such models. Using the derived results, we study the case of the elliptical multiplicative error-in-variables models, providing formal justification for the asymptotic distribution of consistent slope parameter estimators. The model considered extends a normal model previously considered in the literature. Asymptotic relative efficiencies comparing several estimators are also reported.


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