AbstractThe problem of estimating the common regression coefficients is addressed in this paper for two regression equations with possibly different error variances. The feasible generalized least squares (FGLS) estimators have been believed to be admissible within the class of unbiased estimators. It is, nevertheless, established that the FGLS estimators are inadmissible in light of minimizing the covariance matrices if the dimension of the common regression coefficients is greater than or equal to three. Double shrinkage unbiased estimators are proposed as possible candidates of improved procedures
AbstractBiased regression is an alternative to ordinary least squares (OLS) regression, especially w...
The Ordinary Least Square (OLS) estimator of the classical linear regression model is Best Linear Un...
Description Post-estimation shrinkage of regression coefficients in statistical modeling can be used...
AbstractThis paper investigates the efficiencies of several generalized least squares estimators (GL...
We consider a linear model with normally distributed but heteroscedastic errors. When the error vari...
In estimation of ratio of variances in two normal distributions with unknown means, it has been show...
The article is concerned with empirical Bayes shrinkage estimators for the heteroscedastic hierarchi...
[[abstract]]Estimation of regression coefficients in a linear regression model is essential not only...
When colinearity exists in a study of multiple linear regression, it will yield large estimated vari...
This article is concerned with the estimation problem of multicollinearity in two seemingly unrelate...
AbstractLiang and Zeger introduced a class of estimating equations that gives consistent estimates o...
This book provides a self-contained introduction to shrinkage estimation for matrix-variate normal d...
Biased regression is an alternative to ordinary least squares (OLS) regression, espe-cially when exp...
Exact REML for heteroscedastic linear models is compared with a number of approximate REML methods w...
AbstractWe study the degrees of freedom in shrinkage estimation of regression coefficients. Generali...
AbstractBiased regression is an alternative to ordinary least squares (OLS) regression, especially w...
The Ordinary Least Square (OLS) estimator of the classical linear regression model is Best Linear Un...
Description Post-estimation shrinkage of regression coefficients in statistical modeling can be used...
AbstractThis paper investigates the efficiencies of several generalized least squares estimators (GL...
We consider a linear model with normally distributed but heteroscedastic errors. When the error vari...
In estimation of ratio of variances in two normal distributions with unknown means, it has been show...
The article is concerned with empirical Bayes shrinkage estimators for the heteroscedastic hierarchi...
[[abstract]]Estimation of regression coefficients in a linear regression model is essential not only...
When colinearity exists in a study of multiple linear regression, it will yield large estimated vari...
This article is concerned with the estimation problem of multicollinearity in two seemingly unrelate...
AbstractLiang and Zeger introduced a class of estimating equations that gives consistent estimates o...
This book provides a self-contained introduction to shrinkage estimation for matrix-variate normal d...
Biased regression is an alternative to ordinary least squares (OLS) regression, espe-cially when exp...
Exact REML for heteroscedastic linear models is compared with a number of approximate REML methods w...
AbstractWe study the degrees of freedom in shrinkage estimation of regression coefficients. Generali...
AbstractBiased regression is an alternative to ordinary least squares (OLS) regression, especially w...
The Ordinary Least Square (OLS) estimator of the classical linear regression model is Best Linear Un...
Description Post-estimation shrinkage of regression coefficients in statistical modeling can be used...