This paper investigates an one-step procedure for the General Least Squares Estimation (GLSE) in the Linear Regression Model with stochastic linear restrictions on the regression coefficients. The covariance matrix of the errors is assumed to be known up to the correlations between the errors of the observations and the errors of the restrictions. It is assumed that all of these correlations are equal. After transforming the model into its canonical form we show, that the GLSE coincides with the Ordinary Least Squares Estimation (OLS) of the complete model or with OLS after deleting one appropriate observation. Additionally, a new test is proposed for the independence of the disturbances. (orig.)Available from TIB Hannover: RR 2036(126) / F...
WOS: 000261655200012The presence of autocorrelation in errors and multicollinearity among the regres...
. A nonlinear regression model with correlated, normally distributed errors is investigated. The bia...
Thesis (Ph. D.)--University of Washington, 2002The use of generalized linear mixed models is growing...
Throughout the literature authors have consistently discussed the suspicion that regression results ...
Bounds for the fficiency of ordinary least squares relative to generalized least squares estimator i...
It is well known that the ordinary least squares (OLS) estimates in the regression model are efficie...
Estimation results for the ordinary least squares (OLS) model and the generalized linear mixed model...
AbstractThis paper investigates the efficiencies of several generalized least squares estimators (GL...
International audienceWe address the component-based regularisation of a multivariate Generalized Li...
This paper considers the estimation of the coefficient vector in a linear regression model subject t...
We consider the problem of estimating a partially linear panel data model whenthe error follows an o...
Given a generalised linear regression model: y = Xβ + ε (1) where y is the n × 1 response vector; X ...
Necessary and sufficient conditions for the equality of ordinary least squares and generalized least...
For the case of design matrix in EIV(errors-in-variables) model containing both fixed elements and r...
Abstract. A nonlinear regression model with correlated, normally distributed er-rors is investigated...
WOS: 000261655200012The presence of autocorrelation in errors and multicollinearity among the regres...
. A nonlinear regression model with correlated, normally distributed errors is investigated. The bia...
Thesis (Ph. D.)--University of Washington, 2002The use of generalized linear mixed models is growing...
Throughout the literature authors have consistently discussed the suspicion that regression results ...
Bounds for the fficiency of ordinary least squares relative to generalized least squares estimator i...
It is well known that the ordinary least squares (OLS) estimates in the regression model are efficie...
Estimation results for the ordinary least squares (OLS) model and the generalized linear mixed model...
AbstractThis paper investigates the efficiencies of several generalized least squares estimators (GL...
International audienceWe address the component-based regularisation of a multivariate Generalized Li...
This paper considers the estimation of the coefficient vector in a linear regression model subject t...
We consider the problem of estimating a partially linear panel data model whenthe error follows an o...
Given a generalised linear regression model: y = Xβ + ε (1) where y is the n × 1 response vector; X ...
Necessary and sufficient conditions for the equality of ordinary least squares and generalized least...
For the case of design matrix in EIV(errors-in-variables) model containing both fixed elements and r...
Abstract. A nonlinear regression model with correlated, normally distributed er-rors is investigated...
WOS: 000261655200012The presence of autocorrelation in errors and multicollinearity among the regres...
. A nonlinear regression model with correlated, normally distributed errors is investigated. The bia...
Thesis (Ph. D.)--University of Washington, 2002The use of generalized linear mixed models is growing...