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Importance sampling imputation algorithms in quantile regression with their application in CGSS data

机译:分位数回归中的重要性采样估算算法及其在CGSS数据中的应用

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摘要

As a popular sampling tool used for Monte Carlo computing, importance sampling (IS) has been used in a wide variety of application areas recently. In large-scale survey data such as Chinese General Social Survey (CGSS), missing data, a high level of skewness and heteroscedastic variances commonly occur. Most of the existing literatures on survey data analysis focused on modeling the conditional mean without deep investigation about missing data. In this paper, we study an IS imputation algorithm and its modified algorithm with inverse probability weighting arrangement in quantile regression with missing covariates. We make full use of the observed data compared with the existing complete cases analysis and inverse probability weighting method, and also improve the computational efficiency of multiple imputation and EM-based algorithms. The quantile regression framework allows us to obtain an overall picture of covariates' effects, highlights the changing relationships according to the explored quantile of interest, and solves the problems of skewness and heterogeneity. Through simulation studies, we investigate the performances of both IS and ISW with other existing algorithms. Finally, we apply our algorithms to part of annual income data from CGSS in 2010. We build three kinds of quantile regression models based on all the subjects, urban areas subjects and rural areas subjects, respectively.
机译:作为用于Monte Carlo Compling的流行采样工具,最近的重要采样(IS)已被用于各种应用领域。在大规模的调查数据中,如中国一般社会调查(CGSS),缺少数据,通常发生高水平的偏差和异源差异。大多数现有的调查数据分析文献专注于在没有深入调查缺失数据的情况下建模条件均值。本文研究了缺失协变量中量子回归中的逆概率加权布置的逆出算法及其修改算法。与现有的完整案例分析和逆概率加权方法相比,我们充分利用了观察到的数据,并提高了多个归纳和基于EM的算法的计算效率。分位数回归框架使我们能够获得协变量的效果的整体情况,根据探讨的兴趣探索的大分来突出关系变化,并解决了偏振和异质性的问题。通过仿真研究,我们调查了两者的性能和ISW与其他现有算法。最后,我们将算法应用于2010年CGSS的一部分年度收入数据。我们分别基于所有受试者,城市地区科目和农村受试者构建三种分数回归模型。

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