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Two-step calibration of design weights under two auxiliary variables in sample survey

机译:抽样调查中两个辅助变量下的设计权重两步校准

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Calibration on the available auxiliary variables is widely used to increase the precision of the estimates of parameters. Singh and Sedory [Two-step calibration of design weights in survey sampling. Commun Stat Theory Methods. 2016;45(12):3510-3523.] considered the problem of calibration of design weights under two-step for single auxiliary variable. For a given sample, design weights and calibrated weights are set proportional to each other, in the first step. While, in the second step, the value of proportionality constant is determined on the basis of objectives of individual investigator/user for, for example, to get minimum mean squared error or reduction of bias. In this paper, we have suggested to use two auxiliary variables for two-step calibration of the design weights and compared the results with single auxiliary variable for different sample sizes based on simulated and real-life data set. The simulated and real-life application results show that two-auxiliary variables based two-step calibration estimator outperforms the estimator under single auxiliary variable in terms of minimum mean squared error.
机译:对可用辅助变量的校准被广泛用于提高参数估计的精度。 Singh和Sedory [调查抽样中设计权重的两步校准。公共统计理论方法。 [2016; 45(12):3510-3523。]考虑了针对单个辅助变量的两步设计权重校准问题。对于给定的样品,在第一步中,将设计权重和校准权重设置为彼此成比例。而在第二步中,比例常数的值是根据个人研究者/使用者的目标确定的,例如,以获得最小均方误差或偏差的减小。在本文中,我们建议使用两个辅助变量进行设计权重的两步校准,并根据模拟和实际数据集,将结果与单个辅助变量针对不同样本量的结果进行比较。仿真和实际应用结果表明,在最小均方误差方面,基于两个辅助变量的两步校准估计器优于单个辅助变量下的估计器。

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