2011
DOI: 10.1016/j.patrec.2011.03.003
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An entropy weighting mixture model for subspace clustering of high-dimensional data

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Cited by 18 publications
(9 citation statements)
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“…Two-way clustering approaches under merit functions to produce the clusters on both dimensions of the data matrix and to derive biclusters from their combinations [49,120,47]; Stochastic approaches that model data with a multivariate distribution [105,112,17,113] and learn a parametric model that maximizes a merit function. This model is used to derive biclusters.…”
Section: Paradigm Optimality Guaranteesmentioning
confidence: 99%
“…Two-way clustering approaches under merit functions to produce the clusters on both dimensions of the data matrix and to derive biclusters from their combinations [49,120,47]; Stochastic approaches that model data with a multivariate distribution [105,112,17,113] and learn a parametric model that maximizes a merit function. This model is used to derive biclusters.…”
Section: Paradigm Optimality Guaranteesmentioning
confidence: 99%
“…In 2011, Peng el al. proposed a new Gaussian mixture model (GMM) type algorithm for discovering clusters with various shape volumes in subspaces (Peng and Zhang 2011). They extend the GMM clustering method to calculate a local weight vector as well as a local variance within each cluster, and use the weight and variance values to capture the main properties that discriminate different clusters, including subsets of relevant dimensions and shape volumes.…”
Section: Granular Computing For Subspace Clusteringmentioning
confidence: 99%
“…In contrast, multiple subspaces are needed because each cluster may exist in a different subspace. To overcome the problem of relevance, a commonly recent approach consists of finding clusters in subspaces as described in [27,34,37].…”
Section: Clustering and High Dimensionmentioning
confidence: 99%