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Modified generalized method of moments for a robust estimation of polytomous logistic model

机译:改进的矩量法用于多逻辑模型的鲁棒估计

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摘要

The maximum likelihood estimation (MLE) method, typically used for polytomous logistic regression, is prone to bias due to both misclassification in outcome and contamination in the design matrix. Hence, robust estimators are needed. In this study, we propose such a method for nominal response data with continuous covariates. A generalized method of weighted moments (GMWM) approach is developed for dealing with contaminated polytomous response data. In this approach, distances are calculated based on individual sample moments. And Huber weights are applied to those observations with large distances. Mellow-type weights are also used to downplay leverage points. We describe theoretical properties of the proposed approach. Simulations suggest that the GMWM performs very well in correcting contamination-caused biases. An empirical application of the GMWM estimator on data from a survey demonstrates its usefulness.
机译:通常用于多对数逻辑回归的最大似然估计(MLE)方法由于结果分类错误和设计矩阵中的污染而易于产生偏差。因此,需要鲁棒的估计器。在这项研究中,我们提出了一种具有连续协变量的名义响应数据的方法。开发了一种通用的加权矩量法(GMWM),用于处理受污染的多义反应数据。在这种方法中,距离是根据各个采样矩计算得出的。并且,将Huber权重应用于距离较远的那些观测。柔和型权重也可用于淡化杠杆点。我们描述了所提出的方法的理论特性。模拟表明,GMWM在纠正污染引起的偏差方面表现非常出色。 GMWM估计量在调查数据中的经验应用证明了其有用性。

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