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Restricted ridge estimator in generalized linear models: Monte Carlo simulation studies on Poisson and binomial distributed responses

机译:广义线性模型中的受限制脊估计:Monte Carlo泊松和二项式分布式响应的仿真研究

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摘要

It is known that collinearity among the explanatory variables in generalized linear models (GLMs) inflates the variance of maximum likelihood estimators. To overcome multicollinearity in GLMs, ordinary ridge estimator and restricted estimator were proposed. In this study, a restricted ridge estimator is introduced by unifying the ordinary ridge estimator and the restricted estimator in GLMs and its mean squared error (MSE) properties are discussed. The MSE comparisons are done in the context of first-order approximated estimators. The results are illustrated by a numerical example and two simulation studies are conducted with Poisson and binomial responses.
机译:众所周知,广义线性模型(GLM)中的解释性变量(GLMS)中的共同性膨胀了最大似然估计的方差。为了克服GLMS中的多色性,提出了普通的山脊估计和限制估计。在该研究中,通过统一普通脊估计器和普通脊估计器和强大的估计器和其平均平方误差(MSE)属性来引入限制脊估计器。 MSE比较是在一阶近似估计的背景下完成的。结果通过数值例示出,并使用泊松和二项式反应进行两项模拟研究。

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