Multicollinearity in logistic regression affects the variance of the maximum likelihood estimator negatively. In this study, Liu-type estimators are used to reduce the variance and overcome the multicollinearity by applying some existing ridge regression estimators to the case of logistic regression model. A Monte Carlo simulation is given to evaluate the performances of these estimators when the optimal shrinkage parameter is used in the Liu-type estimators, along with an application of real case data
The ridge regression-type (Hoerl and Kennard, 1970) and Liu-type (Liu, 1993) estimators are consiste...
Ridge estimator in linear regression model requires a ridge parameter, K, of which many have been pr...
Motivated by the ridge regression (Hoerl and Kennard, 1970) and Liu (1993) estimators, this paper pr...
Multicollinearity problem in logistic regression causes an inflation in the variance of the Maximum ...
The logistic regression model is used when the response variables are dichotomous. In the presence o...
Multicollinearity negatively affects the efficiency of the maximum likelihood estimator (MLE) in bot...
Logistic regression is a widely used method to model categorical response data, and maximum likeliho...
In 2003, Liu proposed a new estimator dealing with the problem of multicollinearity in linear regre...
The methods to solve the problem of multicollinearity have an important issue in the linear regressi...
In innovation analysis the logit model used to be applied on available data when the dependent varia...
The ridge regression model has been consistently demonstrated to be an attractive shrinkage method t...
A new Liu type of estimator for the seemingly unrelated regression (SUR) models is proposed that may...
Ridge estimator in linear regression model requires a ridge parameter, K, of which many have been pr...
The purpose of this research is to investigate the performance of some ridge regression estimators f...
In regression analysis, it is desired that no multicollinearity should exist between the independent...
The ridge regression-type (Hoerl and Kennard, 1970) and Liu-type (Liu, 1993) estimators are consiste...
Ridge estimator in linear regression model requires a ridge parameter, K, of which many have been pr...
Motivated by the ridge regression (Hoerl and Kennard, 1970) and Liu (1993) estimators, this paper pr...
Multicollinearity problem in logistic regression causes an inflation in the variance of the Maximum ...
The logistic regression model is used when the response variables are dichotomous. In the presence o...
Multicollinearity negatively affects the efficiency of the maximum likelihood estimator (MLE) in bot...
Logistic regression is a widely used method to model categorical response data, and maximum likeliho...
In 2003, Liu proposed a new estimator dealing with the problem of multicollinearity in linear regre...
The methods to solve the problem of multicollinearity have an important issue in the linear regressi...
In innovation analysis the logit model used to be applied on available data when the dependent varia...
The ridge regression model has been consistently demonstrated to be an attractive shrinkage method t...
A new Liu type of estimator for the seemingly unrelated regression (SUR) models is proposed that may...
Ridge estimator in linear regression model requires a ridge parameter, K, of which many have been pr...
The purpose of this research is to investigate the performance of some ridge regression estimators f...
In regression analysis, it is desired that no multicollinearity should exist between the independent...
The ridge regression-type (Hoerl and Kennard, 1970) and Liu-type (Liu, 1993) estimators are consiste...
Ridge estimator in linear regression model requires a ridge parameter, K, of which many have been pr...
Motivated by the ridge regression (Hoerl and Kennard, 1970) and Liu (1993) estimators, this paper pr...