A new property of Stein procedure in measurement error model

Statistics and Probability Letters

Volumn 32, Issue 3, 1997, Pages 231-234

  Srivastava, Anil K ^a   Shalabh, ^b  

^a UNIVERSITY OF LUCKNOW   (India)

^b UNIVERSITY OF JAMMU   (India)

Author keywords

Inconsistency; Measurement errors; Stein procedure

Indexed keywords

EID: 0031569113     PISSN: 01677152     EISSN: None     Source Type: Journal    
DOI: 10.1016/s0167-7152(96)00078-8     Document Type: Article

References (11)

1. Dolby, G.R. (1976), The ultra-structural model: a synthesis of the functional and structural relations, Biometrika 63, 39-50.
2. Fuller, W.A. (1987), Measurement Error Models (Wiley, New York).
3. Judge, G.G. and M.E. Bock (1978), The Statistical Implications of Pretest and Stein-rule Estimators in Econometrics (North-Holland, Amsterdam).
4. Hoffmann, K. (1992), Improved Estimation of Distribution Parameters: Stein Type Estimators (Teubner, Leipzig).
5. Madansky, A. (1959), The fitting of straight lines when both variables are subject to errors, J. Amer. Statist. Assoc. 54, 173-205.
6. Schneeweiss, H. (1976), Consistent estimation of a regression with errors in the variables, Metrika 23, 101-105.
7. Schneeweiss, H. (1991), Note on a linear model with errors in the variables and with trend, Statist. Papers 32, 261-264.
8. Schneeweiss, H. and H. Witschel (1987), Small sample properties of estimators in a linear relationship with trend - a Monte Carlo study, in: O. Opitz and B. Rahut, eds., Okonomie und Mathematik, pp. 341-352.
9. Srivastava, Anil K. and Shalabh (1995), Predictions in linear regression model with measurement errors, Indian J. Appl. Economics 4, 1-14.
10. Whittemore, A.S. (1989), Errors-in-variables regression using Stein estimates, Amer. Statist. 43, 226-228.
11. Zellner, A. and W. Vandaele (1975), Bayes-Stein estimators for k-means, Regression and simultaneous equation models, in: S.E. Fienberg and A. Zellner, eds., Studies in Bayesian Econometrics and Statistics (North-Holland, Amsterdam) pp. 627-653.