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首页> 外文期刊>Journal of applied statistics >Two steps generalized maximum entropy estimation procedure for fitting linear regression when both covariates are subject to error
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Two steps generalized maximum entropy estimation procedure for fitting linear regression when both covariates are subject to error

机译:当两个协变量均存在误差时,采用两步广义最大熵估计程序拟合线性回归

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摘要

This paper presents a procedure utilizing the generalized maximum entropy (GME) estimation method in two steps to quantify the uncertainty of the simple linear structural measurement error model parameters exactly. The first step estimates the unknowns from the horizontal line, and then the estimates were used in a second step to estimate the unknowns from the vertical line. The proposed estimation procedure has the ability to minimize the number of unknown parameters in formulating the GME system within each step, and hence reduce variability of the estimates. Analytical and illustrative Monte Carlo simulation comparison experiments with the maximum likelihood estimators and a one-step GME estimation procedure were presented. Simulation experiments demonstrated that the two steps estimation procedure produced parameter estimates that are more accurate and more efficient than the classical estimation methods. An application of the proposed method is illustrated using a data set gathered from the Centre for Integrated Government Services in Delma Island - UAE to predict the association between perceived quality and the customer satisfaction.
机译:本文提出了一种利用广义最大熵(GME)估计方法的过程,该过程分两步准确地量化了简单线性结构测量误差模型参数的不确定性。第一步,从水平线估计未知数,然后在第二步中使用估计值,从垂直线估计未知数。所提出的估计程序具有在每个步骤中制定GME系统时最小化未知参数数量的能力,因此可以减少估计的可变性。提出了具有最大似然估计器和一步式GME估计程序的分析和说明性蒙特卡洛模拟比较实验。仿真实验表明,两步估计程序产生的参数估计比经典估计方法更准确,更有效。使用从阿联酋德尔马岛综合政府服务中心收集的数据集来说明所建议方法的应用,以预测感知质量与客户满意度之间的关联。

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