多变量排列检验综述:发现和趋势

IF 1.4 3区 数学 Q2 STATISTICS & PROBABILITY
Rosa Arboretti , Elena Barzizza , Nicoló Biasetton , Marta Disegna
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引用次数: 0

摘要

排列检验是一种被广泛认可和经常使用的非参数假设检验,与参数检验相比,它对假设的依赖最小。它在许多领域都有应用,特别是在多变量分析中。自20世纪30年代引入以来,排列测试在理论上和经验上都得到了广泛的检验。这篇文章提供了一个全面的和系统的文献综述的结果,侧重于多元排列测试的不同方面。对2010年以来发表在国际期刊上的主要文章进行了分析,将其分为四个主要研究方向:数据、模型、测试和问题。这些股被进一步细分为更具体的类别。总结了该领域的现状和重要发展,然后讨论了未来的研究挑战和趋势,为新方法的设计和开发提供了指导。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A review of multivariate permutation tests: Findings and trends
The permutation test is a widely recognized and frequently used nonparametric hypothesis test, notable for its minimal reliance on assumptions compared to parametric tests. It has found applications in many fields, particularly in multivariate analysis. Since its introduction in the 1930s, permutation tests have been extensively examined both theoretically and empirically. This article provides the results of a comprehensive and systematic review of the literature, focusing on different aspects of multivariate permutation tests. Key articles published in international journals from 2010 onwards have been analyzed, classifying them into four main research strands: data, model, test and issues. These strands were further subdivided into more specific categories. The state of the art and significant developments in this field are summarized, followed by a discussion on future research challenges and trends, offering guidance for the design and development on new approaches.
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来源期刊
Journal of Multivariate Analysis
Journal of Multivariate Analysis 数学-统计学与概率论
CiteScore
2.40
自引率
25.00%
发文量
108
审稿时长
74 days
期刊介绍: Founded in 1971, the Journal of Multivariate Analysis (JMVA) is the central venue for the publication of new, relevant methodology and particularly innovative applications pertaining to the analysis and interpretation of multidimensional data. The journal welcomes contributions to all aspects of multivariate data analysis and modeling, including cluster analysis, discriminant analysis, factor analysis, and multidimensional continuous or discrete distribution theory. Topics of current interest include, but are not limited to, inferential aspects of Copula modeling Functional data analysis Graphical modeling High-dimensional data analysis Image analysis Multivariate extreme-value theory Sparse modeling Spatial statistics.
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