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AN EFFECTIVE TECHNIQUE OF MULTIPLE IMPUTATION IN NONPARAMETRIC QUANTILE REGRESSION | Science Publications

机译:非参数量化回归中的多重插补有效技术科学出版物

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> In this study, we consider the nonparametric quantile regression model with the covariates Missing at Random (MAR). Multiple imputation is becoming an increasingly popular approach for analyzing missing data, which combined with quantile regression is not well-developed. We propose an effective and accurate two-stage multiple imputation method for the model based on the quantile regression, which consists of initial imputation in the first stage and multiple imputation in the second stage. The estimation procedure makes full use of the entire dataset to achieve increased efficiency and we show the proposed two-stage multiple imputation estimator to be asymptotically normal. In simulation study, we compare the performance of the proposed imputation estimator with Complete Case (CC) estimator and other imputation estimators, e.g., the regression imputation estimator and k-Nearest-Neighbor imputation estimator. We conclude that the proposed estimator is robust to the initial imputation and illustrates more desirable performance than other comparative methods. We also apply the proposed multiple imputation method to an AIDS clinical trial data set to show its practical application.
机译: >在本研究中,我们考虑具有随机缺失(MAR)协变量的非参数分位数回归模型。多重插值法正在成为分析缺失数据的一种日益流行的方法,这种方法与分位数回归相结合的方法尚不完善。我们基于分位数回归为模型提出了一种有效,准确的两阶段多重插补方法,该方法包括第一阶段的初始插补和第二阶段的多重插补。估计过程充分利用了整个数据集以提高效率,并且我们证明了所提出的两阶段多重插补估计量是渐近正态的。在仿真研究中,我们将拟议的估算器与完全案例(CC)估算器和其他估算器(例如回归估算器和k-最近邻估算器)的性能进行比较。我们得出的结论是,拟议的估计量对初始估算具有鲁棒性,并且比其他比较方法说明了更理想的性能。我们还将提议的多重插补方法应用于艾滋病临床试验数据集,以显示其实际应用。

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