2016
DOI: 10.1016/j.fss.2015.06.022
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Geodesic distance based fuzzy c-medoid clustering – searching for central points in graphs and high dimensional data

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Cited by 14 publications
(9 citation statements)
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“…To determine the locations of the additional sensors two approaches are proposed inspired by Clustering Large Applications based on Simulated Annealing algorithm (CLASA) [ 37 ] and the Geodesic Distance-based Fuzzy c -Medoid Clustering method (GDFCM) [ 40 ]. In the first algorithm, the CLASA algorithm is modified as follows.…”
Section: Sensor Placement To Ensure Observability and Minimal Relamentioning
confidence: 99%
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“…To determine the locations of the additional sensors two approaches are proposed inspired by Clustering Large Applications based on Simulated Annealing algorithm (CLASA) [ 37 ] and the Geodesic Distance-based Fuzzy c -Medoid Clustering method (GDFCM) [ 40 ]. In the first algorithm, the CLASA algorithm is modified as follows.…”
Section: Sensor Placement To Ensure Observability and Minimal Relamentioning
confidence: 99%
“…The search mechanism should be fine-tuned as the medoids of the fixed sensors ( ) have fixed positions to ensure the observability of the system. The second algorithm enhances the random search of the resulted mCLASA algorithm by the introduction of distance-dependent selection probability calculated based on the Geodesic Distance-based Fuzzy c -Medoid Clustering method (GDFCM) [ 40 ].…”
Section: Sensor Placement To Ensure Observability and Minimal Relamentioning
confidence: 99%
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“…About the geodesic distance popularity among new articles, we should refer to Murari et al (2013). Király, Vathy-Fogarassy, and Abonyi (2016) assumed a non-linear manifold using the geodesic distance between data points and used C-Medoid as the clustering algorithm. Chen et al (2015) proposed K-means clustering with geodesic distance.…”
Section: Related Workmentioning
confidence: 99%
“…Shapiro [32] proposed the merge of neural networks, fuzzy logic, and genetic algorithms. Kraily et al [23] have utilized k-NN graph of high dimensional data as efficient representation of the hidden structure of the clustering problem. Cluster centers are fine-tuned by minimizing fuzzy-weighted geodesic distances.…”
Section: Introductionmentioning
confidence: 99%