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Triclustering Algorithms for Three-Dimensional Data Analysis: A Comprehensive Survey

机译:三维数据分析的三颗粒算法:综合调查

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Three-dimensional data are increasingly prevalent across biomedical and social domains. Notable examples are gene-sample-time, individual-feature-time, or node-node-time data, generally referred to as observationattribute- context data. The unsupervised analysis of three-dimensional data can be pursued to discover putative biological modules, disease progression profiles, and communities of individuals with coherent behavior, among other patterns of interest. It is thus key to enhance the understanding of complex biological, individual, and societal systems. In this context, although clustering can be applied to group observations, its relevance is limited since observations in three-dimensional data domains are typically only meaningfully correlated on subspaces of the overall space. Biclustering tackles this challenge but disregards the third dimension. In this scenario, triclustering-the discovery of coherent subspaces within three-dimensional data-has been largely researched to tackle these problems. Despite the diversity of contributions in this field, there still lacks a structured view on the major requirements of triclustering, desirable forms of homogeneity (including coherency, structure, quality, locality, and orthonormality criteria), and algorithmic approaches. This work formalizes the triclustering task and its scope, introduces a taxonomy to categorize the contributions in the field, provides a comprehensive comparison of state-of-the-art triclustering algorithms according to their behavior and output, and lists relevant real-world applications. Finally, it highlights challenges and opportunities to advance the field of triclustering and its applicability to complex three-dimensional data analysis.
机译:三维数据跨生物医学和社交域越来越普遍。值得注意的示例是基因样本 - 时间,单独的特征时间或节点节点时间数据,通常称为观察到行动上下文数据。在其他感兴趣模式中,可以追求对三维数据的无监督生物模块,疾病进展简档和社区的疾病的生物模块,疾病进展曲线和社区。因此,增强了对复杂生物,个体和社会系统的理解的关键。在这种情况下,尽管可以将聚类应用于组观察,但其相关性受到限制,因为三维数据域中的观察通常仅在整体空间的子空间上有意义地相关。 Biclustering解决这一挑战,但无视第三个方面。在这种情况下,TriClustering-在三维数据中发现的相干子空间 - 已经在很大程度上被研究以解决这些问题。尽管该领域的贡献多样化,但仍然缺乏对三角形,理想形式的均匀性的主要要求(包括一致性,结构,质量,地区和正交标准)和算法方法的结构性观点。这项工作正式化了TriClustering任务及其范围,介绍了一个分类,以对该领域的贡献进行分类,提供了根据其行为和输出的最先进的TriClustering算法的全面比较,并列出了相关的现实应用程序。最后,它突出了推进三角形领域的挑战和机遇及其对复杂的三维数据分析的适用性。

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