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The Robust Regression Methods for Estimating of Finite Population Mean Based on SRSWOR in Case of Outliers

机译:基于异常值的基于SRSWOR估算有限群体平均值的强大回归方法

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The ordinary least square (OLS) method is commonly used in regression analysis. But in the presence of outlier in the data, its results are unreliable. Hence, the robust regression methods have been suggested for a long time as alternatives to the OLS to solve the outliers problem. In the present study, new ratio type estimators of finite population mean are suggested using simple random sampling without replacement (SRSWOR) utilizing the supplementary information in Bowley's coefficient of skewness with quartiles. For these proposed estimators, we have used the OLS, Huber-M, Mallows GM-estimate, Schweppe GM-estimate, and SIS GM-estimate methods for estimating the population parameters. Theoretically, the mean square error (MSE) equations of various estimators are obtained and compared with the OLS competitor. Simulations for skewed distributions as the Gamma distribution support the results, and an application of real data set containing outliers is considered for illustration.
机译:普通最小二乘(OLS)方法通常用于回归分析。但在数据中存在异常值,其结果是不可靠的。因此,已经提出了稳健的回归方法作为OLS解决异常值问题的替代方案。在本研究中,使用简单的随机抽样建议使用简单的随机抽样(SRSWOR)利用Bowley的偏差系数与四分位数的补充信息来建议有限群体平均值的新比率型估计。对于这些拟议的估算者,我们使用了OLS,Huber-M,Mallows GM-estimate,Schweppe Gm-estimate,以及用于估算人口参数的估算方法。从理论上讲,获得各种估计器的平均误差(MSE)等式,并与OLS竞争对手进行比较。作为伽马分布支持结果的偏斜分布模拟,并考虑了含有异常值的实际数据集的应用。

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