Parsimonious Bayesian model-based clustering with dissimilarities

Samuel Morrissette, Saman Muthukumarana, Maxime Turgeon
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Abstract

Clustering techniques are used to group observations and discover interesting patterns within data. Model-based clustering is one such method that is often an attractive choice due to the specification of a generative model for the given data and the ability to calculate model-selection criteria, which is in turn used to select the number of clusters. However, when only distances between observations are available, model-based clustering can no longer be used, and heuristic algorithms without the aforementioned advantages are usually used instead. As a solution, Oh and Raftery (2007) suggest a Bayesian model-based clustering method (named BMCD) that only requires a dissimilarity matrix as input, while also accounting for the measurement error that may be present within the observed data. In this paper, we extend the BMCD framework by proposing several additional models, alternative model selection criteria, and strategies for reducing computing time of the algorithm. These extensions ensure that the algorithm is effective even in high-dimensional spaces and provides a wide range of choices to the practitioner that can be used with a variety of data. Additionally, a publicly available software implementation of the algorithm is provided as a package in the R programming language.

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基于贝叶斯模型的相似性聚类法
聚类技术用于对观测数据进行分组,并发现数据中有趣的模式。基于模型的聚类就是这样一种方法,它通常是一种有吸引力的选择,因为它可以为给定数据指定一个生成模型,并能计算模型选择标准,进而用于选择聚类的数量。然而,当只有观测值之间的距离时,就不能再使用基于模型的聚类方法了,而通常会使用不具备上述优点的启发式算法。作为一种解决方案,Oh 和 Raftery(2007 年)提出了一种基于贝叶斯模型的聚类方法(命名为 BMCD),该方法只需要将异质性矩阵作为输入,同时还考虑了观测数据中可能存在的测量误差。在本文中,我们对 BMCD 框架进行了扩展,提出了几个额外的模型、可供选择的模型选择标准以及减少算法计算时间的策略。这些扩展确保了该算法即使在高维空间中也能有效,并为实践者提供了可用于各种数据的广泛选择。此外,该算法的公开软件实现以 R 编程语言包的形式提供。
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来源期刊
Machine learning with applications
Machine learning with applications Management Science and Operations Research, Artificial Intelligence, Computer Science Applications
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审稿时长
98 days
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