2015
DOI: 10.1016/j.ins.2014.10.012
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A fast minimum spanning tree algorithm based on K-means

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Cited by 93 publications
(47 citation statements)
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“…The connection between graph vertices satisfies the minimal sum of the defined edge weights, and the partition of a graph is obtained by removing edges to form various sub-graphs. Some of representative algorithms and recent variants are: exact MST [37], sparse graph [38], dual-tree [39], distributed MST [40], approximate MST [41][42][43], and recursive MST [44]. b) Minimal and normalized graph cut: Graph cut is the partitioning of graph vertices into two disjoint subsets that are joined by at least one edge, and the minimum cut of a graph is the cut set which has the smallest number of unweighted edges or smallest sum of weights possible.…”
Section: Image Segmentationmentioning
confidence: 99%
“…The connection between graph vertices satisfies the minimal sum of the defined edge weights, and the partition of a graph is obtained by removing edges to form various sub-graphs. Some of representative algorithms and recent variants are: exact MST [37], sparse graph [38], dual-tree [39], distributed MST [40], approximate MST [41][42][43], and recursive MST [44]. b) Minimal and normalized graph cut: Graph cut is the partitioning of graph vertices into two disjoint subsets that are joined by at least one edge, and the minimum cut of a graph is the cut set which has the smallest number of unweighted edges or smallest sum of weights possible.…”
Section: Image Segmentationmentioning
confidence: 99%
“…Table II shows that the required memory sizes to store edge-weighted graphs of the Cell-MST method are extremely less than the required memory sizes to store distinct edges of similarity or distance matrixes of the previous similarity-based methods abbreviated to SIM [10,11], and MST-based methods abbreviated to MST [16][17][18]. Table III shows that the initial threshold values 0 and the number of selected edges of the proposed Cell-MST optimal threshold initialization are smaller than the initial threshold values and the number of selected edges of the Prim Trajectory [18].…”
Section: Experiments Resultsmentioning
confidence: 99%
“…Another graph-based K-Means clustering is using minimum spanning trees [16]. A MST-based method has been proposed to be used for centroid initialization associated with cluster number estimation [17].…”
Section: Cluster Number Estimation 1) Without Using Graph Theorymentioning
confidence: 99%
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“…The time complexity of calculating one delay cost path is O(|V| 2 ) [32]; therefore, the time complexity for a complete graph would be O((|S||D| + |D||D−1| 2 ) × |V| 2 ). The time complexity of forming the minimum spanning tree T is O((|D| + 1) 2 ).…”
Section: Complexity Analysis For Algorithmmentioning
confidence: 99%