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Making Subsequence Time Series Clustering Meaningful

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Document Clustering Using Concept Space and Cosine Similarity

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Understanding of Internal Clustering Validation Measures
Understanding of Internal Clustering Validation Measures

Full Text - MECS Publisher
Full Text - MECS Publisher

... said two parameters are given arbitrary values initially. Because the process of expanding a cluster or merging clusters in DBSCAN relies on the density-reach-ability mechanism, some of the resulting clusters may be in nonconvex or elongated shape. The proposed algorithm is ...
Full Text - Journal of Theoretical and Applied Information Technology
Full Text - Journal of Theoretical and Applied Information Technology

mt13-req
mt13-req

Distributed Data Clustering
Distributed Data Clustering

... central site on one hand and to be able to categorize new data points coming from distributed data without having access to the values of their features on the other hand, we proceed in three steps as follows: (a) the first step consists of building clusters C i (called local clusters) in each data ...
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PDF

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Document

Slide 1
Slide 1

Recent Advances in Clustering: A Brief Survey
Recent Advances in Clustering: A Brief Survey

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Application of k-Means Clustering algorithm for prediction of

Clustering in Fuzzy Subspaces - Theoretical and Applied Informatics
Clustering in Fuzzy Subspaces - Theoretical and Applied Informatics

... The Figures 2 and 3 show the influence of f (cf. the criterion function, Eq. 1) on the importance of the attributes. The values f < 1 lead to clusters of low reliability. The clusters are not identified correctly (the figures present only the clusters for f = 0.5 but similar behaviour can be observe ...
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an empirical review on unsupervised clustering algorithms in

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Origins and extensions of the k-means algorithm in cluster analysis

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Function Clustering Self-Organization Maps (FCSOMs - Funpec-RP

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Nearest-neighbor chain algorithm



In the theory of cluster analysis, the nearest-neighbor chain algorithm is a method that can be used to perform several types of agglomerative hierarchical clustering, using an amount of memory that is linear in the number of points to be clustered and an amount of time linear in the number of distinct distances between pairs of points. The main idea of the algorithm is to find pairs of clusters to merge by following paths in the nearest neighbor graph of the clusters until the paths terminate in pairs of mutual nearest neighbors. The algorithm was developed and implemented in 1982 by J. P. Benzécri and J. Juan, based on earlier methods that constructed hierarchical clusterings using mutual nearest neighbor pairs without taking advantage of nearest neighbor chains.
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