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Asymptotic covariance and detection of influential observations in a linear functional relationship model for circular data with application to the measurements of wind directions

机译:循环数据线性函数关系模型中的渐近协方差和影响观测值的检测及其在风向测量中的应用

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This paper discusses the asymptotic covariance and outlier detection procedure in a linear functional relationship model for an extended circular model proposed by Caires and Wyatt. We derive the asymptotic covariance matrix of the model via the Fisher information and use the results to detect influential observations in the model. Consequently, an influential observation detection procedure is developed based on the COVRATIO statistic which has been widely used for similar purposes in ordinary linear regression models. We show via simulation that the above procedure performs well in detecting influential observations. As an illustration, the procedure is applied to the real data of the wind direction measured by two different instruments.
机译:本文讨论了由Caires和Wyatt提出的扩展圆形模型的线性函数关系模型中的渐近协方差和离群值检测程序。我们通过Fisher信息导出模型的渐近协方差矩阵,并使用结果检测模型中的有影响的观测值。因此,基于COVRATIO统计量开发了一种有影响力的观察检测程序,该统计量已广泛用于普通线性回归模型中的类似目的。通过仿真显示,以上过程在检测有影响的观测值方面表现良好。作为说明,该过程应用于由两种不同仪器测量的风向的实际数据。

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