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A Robust Method to Estimate the Slope Parameter in Linear Functional Relationship Model

机译:一种估算线性功能关系模型中斜率参数的鲁棒方法

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This paper proposed a robust nonparametric method to estimate the slope parameter of a linear functional relationship model in which both parameters are subject to error. The method is an improvement to the nonparametric method as proposed by Al-Nasser [1]. The performance of the proposed method is compared to the traditional maximum likelihood method using Monte Carlo simulation study. The mean square error of both these two methods gave somewhat similar results when no outlier exists, however as the percentage of outlier increases, the maximum likelihood method seems quite unreliable as its mean square error breaks down easily and became huge. Based on these findings, we can conclude that as the percentage of outlier increases, our proposed method gave significantly smaller mean square error than the nonparametric method [1]. Application of the proposed method is illustrated using two published datasets.
机译:本文提出了一种强大的非参数方法来估计两个参数的线性功能关系模型的斜率参数。该方法是对Al-Nasser提出的非参数方法的改进[1]。将所提出的方法的性能与Monte Carlo仿真研究相比的传统最大似然方法进行了比较。这两种方法的平均方误差产生了一些类似的结果,但是当没有异常值时,随着异常值增加的百分比,由于其均方误差容易发生并且变得巨大,最大似然方法似乎非常不可靠。基于这些发现,我们可以得出结论,随着异常值增加的百分比,我们所提出的方法比非参数方法产生了明显较小的平均方误码[1]。使用两个已发布的数据集来说明所提出的方法的应用。

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