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Elkan’s k-Means Algorithm for Graphs
2010This paper proposes a fast k-means algorithm for graphs based on Elkan's k-means for vectors. To accelerate the k-means algorithm for graphs without trading computational time against solution quality, we avoid unnecessary graph distance calculations by exploiting the triangle inequality of the underlying distance metric.
Brijnesh J. Jain, Klaus Obermayer
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An Enhancement of K-means Clustering Algorithm
2009 International Conference on Business Intelligence and Financial Engineering, 2009Abstract—K-means clustering algorithm and one of its Enhancements are studied in this paper. Clustering is the classification of objects into different groups, or more precisely, the partitioning of a data set into subsets (clusters), so that the data in each subset (ideally) share some common trait - often proximity according to some defined distance ...
Jirong Gu, Jieming Zhou, Xianwei Chen
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A note on constrained k-means algorithms
Pattern Recognition, 2000Abstract This paper describes extensions to the k -means algorithm for clustering data sets. By adding suitable constraints into the mathematical program formulation, an approach is developed, which allows the use of the k -means paradigm to efficiently cluster data sets with the fixed number of objects in each cluster.
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The MinMax k-Means clustering algorithm
Pattern Recognition, 2014Applying k-Means to minimize the sum of the intra-cluster variances is the most popular clustering approach. However, after a bad initialization, poor local optima can be easily obtained. To tackle the initialization problem of k-Means, we propose the MinMax k-Means algorithm, a method that assigns weights to the clusters relative to their variance and
Grigorios Tzortzis, Aristidis Likas
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A Kernel Iterative K-Means Algorithm
2019In this paper Mercer kernels with certain invariance properties are briefly introduced and an apparently not well-known construction using certain cohomology groups is described. As a consequence some kernels arising from this are given. Hence a kernel version of an iterative k-means algorithm due to Duda et al. is exhibited.
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Weight in Competitive K-Means Algorithm
2012K-means algorithm is a well-known clustering method. Typically, the k-means algorithm treats all features fairly and sets weights of all features equally when evaluating dissimilarity. However, experiment results show that a meaningful clustering phenomenon often occurs in a subspace defined by some specific features.
Tingting Cui +3 more
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A conceptual version of the K-means algorithm
Pattern Recognition Letters, 1995Clustering techniques are important for knowledge acquisition. Traditionally, numerical clustering methods have been viewed in opposition to conceptual clustering methods developed in Artificial Intelligence. Numerical techniques emphasize the determination of homogeneous clusters but provide low-level descriptions of clusters. A conceptual approach is
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A Unified Form of Fuzzy C-Means and K-Means Algorithms and Its Partitional Implementation
Knowledge-Based Systems, 2021Daniel Iercan +2 more
exaly
An Effective and Adaptable K-Means Algorithm for Big Data Cluster Analysis
Pattern Recognition, 2023Haize Hu, Jianxun Liu
exaly

