One of the main goals of the multiple linear regression model, Y = Xβ + u, is to assess the importance of independent variables in determining their predictive ability. However, in practical applications, inference about the coefficients of regression can be difficult because the independent variables are correlated and multicollinearity causes instability in the coefficients. A new estimator of ridge regression parameter is proposed and evaluated by simulation techniques in terms of mean squares error (MSE). Results of the simulation study indicate that the suggested estimator dominates ordinary least squares (OLS) estimator and other ridge estimators with respect to MSE
Least square estimators in multiple linear regressions under multicollinearity become unstable as th...
The ridge estimator for handling multicollinearity problem in linear regression model requires the ...
WOS:000347016500016In multiple regression analysis, the independent variables should beuncorrelated ...
One of the main goals of the multiple linear regression model, Y = Xβ + u, is to assess the importan...
Ridge regression, a form of biased linear estimation, is a more appropriate technique than ordinary ...
The performances of two biased estimators for the general linear regression model under conditions o...
In this paper we review some existing and propose some new estimators for estimating the ridge param...
Ridge regression is an alternative to ordinary least-squares (OLS) regression. It is believed to be ...
Ridge estimator in linear regression model requires a ridge parameter, K, of which many have been pr...
The estimation of ridge parameter is an important problem in the ridge regression method, which is w...
During the past years, different kinds of estimators have been proposed as alternatives to the Ordin...
In this paper we have reviewed some existing and proposed some new estimators for estimating the rid...
Hoerl and Kennard (1970) suggested the ridge regression estimator as an alternative to the Ordinary ...
Ridge estimator in linear regression model requires a ridge parameter, K, of which many have been pr...
Includes bibliographical references (pages 51-53)In the standard regression technique, ordinary leas...
Least square estimators in multiple linear regressions under multicollinearity become unstable as th...
The ridge estimator for handling multicollinearity problem in linear regression model requires the ...
WOS:000347016500016In multiple regression analysis, the independent variables should beuncorrelated ...
One of the main goals of the multiple linear regression model, Y = Xβ + u, is to assess the importan...
Ridge regression, a form of biased linear estimation, is a more appropriate technique than ordinary ...
The performances of two biased estimators for the general linear regression model under conditions o...
In this paper we review some existing and propose some new estimators for estimating the ridge param...
Ridge regression is an alternative to ordinary least-squares (OLS) regression. It is believed to be ...
Ridge estimator in linear regression model requires a ridge parameter, K, of which many have been pr...
The estimation of ridge parameter is an important problem in the ridge regression method, which is w...
During the past years, different kinds of estimators have been proposed as alternatives to the Ordin...
In this paper we have reviewed some existing and proposed some new estimators for estimating the rid...
Hoerl and Kennard (1970) suggested the ridge regression estimator as an alternative to the Ordinary ...
Ridge estimator in linear regression model requires a ridge parameter, K, of which many have been pr...
Includes bibliographical references (pages 51-53)In the standard regression technique, ordinary leas...
Least square estimators in multiple linear regressions under multicollinearity become unstable as th...
The ridge estimator for handling multicollinearity problem in linear regression model requires the ...
WOS:000347016500016In multiple regression analysis, the independent variables should beuncorrelated ...