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Structural equation modeling with heavy tailed distributions

机译:重尾分布的结构方程建模

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摘要

Data in social and behavioral sciences typically possess heavy tails. Structural equation modeling is commonly used in analyzing interrelations among variables of such data. Classical methods for structural equation modeling fit a proposed model to the sample covariance matrix, which can lead to very inefficient parameter estimates. By fitting a structural model to a robust covariance matrix for data with heavy tails, one generally gets more efficient parameter estimates. Because many robust procedures are available, we propose using the empirical efficiency of a set of invariant parameter estimates in identifying an optimal robust procedure. Within the class of elliptical distributions, analytical results show that the robust procedure leading to the most efficient parameter estimates also yields a most powerful test statistic. Examples illustrate the merit of the proposed procedure. The relevance of this procedure to data analysis in a broader context is noted.
机译:社会科学和行为科学中的数据通常具有沉重的尾巴。结构方程模型通常用于分析此类数据变量之间的相互关系。用于结构方程建模的经典方法将建议的模型拟合到样本协方差矩阵,这可能会导致非常低效的参数估计。通过将结构模型拟合到鲁棒的协方差矩阵,以处理尾部很重的数据,通常可以获得更有效的参数估计。因为有许多鲁棒的程序可用,所以我们建议使用一组不变参数估计的经验效率来确定最佳的鲁棒程序。在椭圆分布类别中,分析结果表明,导致最有效的参数估计的稳健过程也产生了最有效的测试统计量。实例说明了所建议程序的优点。指出了此过程与更广泛上下文中的数据分析的相关性。

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