Conditional multidimensional scaling with incomplete conditioning data

IF 1.6 3区 数学 Q2 STATISTICS & PROBABILITY
Journal of Multivariate Analysis Pub Date : 2026-07-01 Epub Date: 2026-02-09 DOI:10.1016/j.jmva.2026.105620
Anh Tuan Bui
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引用次数: 0

Abstract

Conditional multidimensional scaling seeks for a low-dimensional configuration from pairwise dissimilarities, in the presence of other known features. By taking advantage of available data of the known features, conditional multidimensional scaling improves the estimation quality of the low-dimensional configuration and simplifies knowledge discovery tasks. However, existing conditional multidimensional scaling methods require full data of the known features, which may not be always attainable due to time, cost, and other constraints. This paper proposes a conditional multidimensional scaling method that can learn the low-dimensional configuration when there are missing values in the known features. The method can also impute the missing values, which provides additional insights of the problem. Computer codes of this method are maintained in the cml R package on CRAN.
不完全条件数据下的条件多维尺度
条件多维尺度在存在其他已知特征的情况下,从配对不相似性中寻求低维配置。通过利用已知特征的可用数据,条件多维尺度提高了低维配置的估计质量,简化了知识发现任务。然而,现有的条件多维缩放方法需要已知特征的完整数据,由于时间、成本和其他限制,这可能并不总是可以实现的。本文提出了一种条件多维标度方法,可以在已知特征中存在缺失值时学习低维构型。该方法还可以计算缺失的值,这提供了对问题的额外见解。该方法的计算机代码保存在CRAN上的cml R包中。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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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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