期刊
COMPUTATIONAL STATISTICS & DATA ANALYSIS
卷 179, 期 -, 页码 -出版社
ELSEVIER
DOI: 10.1016/j.csda.2022.107632
关键词
Robust statistics; L-moments; L-statistics; Skewness; Kurtosis
Identification of important variables in big data is a crucial challenge. To tackle this, methods for discovering variables with non-standard univariate marginal distributions are proposed. Traditional moments-based summary statistics can be sensitive to outliers, thus L-moments are considered for robustness. However, the limitation of L-moments is addressed by proposing Gaussian Centered L-moments.
An important challenge in big data is identification of important variables. For this purpose, methods of discovering variables with non-standard univariate marginal distributions are proposed. The conventional moments based summary statistics can be well-adopted, but their sensitivity to outliers can lead to selection based on a few outliers rather than distributional shape such as bimodality. To address this type of non-robustness, the L -moments are considered. Using these in practice, however, has a limitation since they do not take zero values at the Gaussian distributions to which the shape of a marginal distribution is most naturally compared. As a remedy, Gaussian Centered L-moments are proposed, which share advantages of the L-moments, but have zeros at the Gaussian distributions. The strength of Gaussian Centered L-moments over other conventional moments is shown in theoretical and practical aspects such as their performances in screening important genes in cancer genetics data.(c) 2022 Elsevier B.V. All rights reserved.
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