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首页> 外文期刊>Journal of applied statistical science >Subset Selection in Multiple Linear Regression for Non-normal Symmetric Error Terms
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Subset Selection in Multiple Linear Regression for Non-normal Symmetric Error Terms

机译:非正规对称误差项的多元线性回归中的子集选择

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摘要

Various methods for subset selection in multiple linear regression are available in literature. Most of the methods are based on the least squares estimator. The performance of the subset selection methods based on the least squares estimator is not reasonably well when the error distribution is non-normal. And hence, these methods fail to select the correct subset model. In this article, we propose a method for subset selection in multiple linear regression when the error distribution is non-normal. Rank based parameter estimation method is used for the estimation of regression parameters. The sampling distribution of proposed statistic is obtained through simulation study. Laplace, Student's t, Slash and Cauchy distribution are considered for the error term to evaluate the performance of the proposed method. Also, a stepwise procedure for subset selection is proposed and illustrated with an example.
机译:文献中有多种用于多元线性回归的子集选择方法。大多数方法基于最小二乘估计量。当误差分布为非正态分布时,基于最小二乘估计量的子集选择方法的性能不太理想。因此,这些方法无法选择正确的子集模型。在本文中,我们提出了一种在误差分布为非正态时进行多元线性回归的子集选择方法。基于秩的参数估计方法用于回归参数的估计。通过仿真研究获得了建议统计量的抽样分布。考虑误差项的拉普拉斯,学生t,斜线和柯西分布,以评估所提出方法的性能。此外,提出了用于子集选择的逐步过程,并通过示例进行了说明。

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