2005
DOI: 10.1007/11424857_20
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A New and Efficient K-Medoid Algorithm for Spatial Clustering

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Cited by 78 publications
(38 citation statements)
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“…In this section, we perform further analysis on the conditions under which a TFDI can be detected or cannot be detected by the EDSE detector. From the traversal attack simulation on an IEEE 39-bus system, we find that attacks on the transmission lines connected to bus 6 , bus 16 and bus 26 are more likely to trigger the detector, even with very low IDL. From the perspective of graph theory, these buses have high degree (the number of neighboring edges of the node).…”
Section: Discussion Of Undetected Tfdi Attacksmentioning
confidence: 99%
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“…In this section, we perform further analysis on the conditions under which a TFDI can be detected or cannot be detected by the EDSE detector. From the traversal attack simulation on an IEEE 39-bus system, we find that attacks on the transmission lines connected to bus 6 , bus 16 and bus 26 are more likely to trigger the detector, even with very low IDL. From the perspective of graph theory, these buses have high degree (the number of neighboring edges of the node).…”
Section: Discussion Of Undetected Tfdi Attacksmentioning
confidence: 99%
“…Therefore, the absolute value of line reactance |X| is chosen to be the weight of edge. The large graph is divided into several subgraphs using clustering algorithms, such as the L-bounded Graph Partition Method (LGPM) [25], the K-Medoid [26], and Chameleon [27], etc. In this paper, the LGPM method is applied to graph decomposition, since it is relatively stable and not affected by the choice of initial clustering centers.…”
Section: Power System Decompositionmentioning
confidence: 99%
“…Calculating the similarity matrix for K-medoids using DTW, has a time complexity of O(N 2 S 2 ), thus quadratic in the number of time series. For our experiment we used the PAM algorithm described by [21] in combination with the standard DTW algorithm using the Euclidean norm as distance. A big disadvantage of this method is that the number of clusters needs to be specified a priori, which is hard, especially in our case where we do not know exactly how many clusters are desirable for getting an insight in the households.…”
Section: Clustering Approachesmentioning
confidence: 99%
“…The similarity among objects can be defined by applying the Euclidean distance, Manhattan distance and so on [9,10]. In this paper, the Euclidean distance is applied and it is assumed that all the data is in a twodimensional space.…”
Section: The Rank-based K-medoids Algorithmmentioning
confidence: 99%