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A Novel Approach for Gaussian Mixture Model Clustering Based on Soft Computing Method

Maruf GÖGEBAKAN

2021IEEE Access38 citationsDOIOpen Access PDF

Abstract

Determining the number of clusters in a data set is a significant and difficult problem in cluster analysis. In this study, a new model-based clustering approach is proposed for the estimation of the number of clusters. In the proposed method, the number of components in each variable is determined by using univariate Gaussian mixture models. The number of alternative cluster centres and mixture models was determined according to the number of components in heterogeneous variables. In this study, appropriate Gaussian mixture models were determined with the help of "mixture model soft computing method" for the first time. Vector arrays showing the number and addresses of clusters in appropriate Gaussian mixture models were created, and according to the parameter estimations of these models that fit the arrays, the best model was obtained through information criteria. The clustering success achieved with the proposed mixture model soft computing method was compared with the results of Gaussian mixture model clustering methods namely, mclust, clustvarsel, varselLCM, selvarMix and vscc model selection methods in R package. All respective methods analyse and determine the number of clustering for the data sets, synthetic-1, synthetic-2, Iris, and Landsat Satellite Image data sets, respectively and evaluate the correct classification rate. The results revealed that the proposed method shows better results for the determination of number of clustering as well as correct classification rate. The novelty of the study is that a new model-based dimension reduction method is proposed for the estimation of the number of clusters. A deterministic clustering approach is proposed for clustering and classification success on reduced data.

Topics & Concepts

Mixture modelCluster analysisDetermining the number of clusters in a data setComputer sciencePattern recognition (psychology)GaussianData miningCorrelation clusteringUnivariateArtificial intelligenceMathematicsCURE data clustering algorithmMachine learningMultivariate statisticsQuantum mechanicsPhysicsBayesian Methods and Mixture ModelsAdvanced Clustering Algorithms ResearchData-Driven Disease Surveillance