多重共线性
估计员
山脊
数学
蒙特卡罗方法
回归
背景(考古学)
回归分析
回归诊断
统计
应用数学
多项式回归
地质学
古生物学
作者
Robab Mehdizadeh Esfanjani,Dariush Najarzadeh,Hossein Jabbari Khamnei,Farshin Hormozinejad,Mahnaz Talebi
标识
DOI:10.1080/00949655.2023.2174984
摘要
The ridge regression approach can also be applied to deal with multicollinearity in the seemingly unrelated regression equations (SURE) models. However, to get the ridge-type estimators of the coefficients in a SURE model, choosing the ridge parameter has always been an important and challenging task. Herein, to cope with this issue, an optimal choice of the ridge parameter is proposed based on the generalized cross-validation (GCV) criterion. Moreover, some existing estimators of this parameter, in the context of the ordinary ridge regression models, are extended to be used in the SURE models. All these estimators, including the proposed and extended ones, and several state-of-the-art alternatives (altogether 36 different estimators) are compared with each other in terms of the GCV criterion. Lastly, an application of the methodology is given on chronic renal failure effect data.
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