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Practical Construction of k-Nearest Neighbor Graphs in Metric Spaces
[chapter]
2006
Lecture Notes in Computer Science
Let U be a set of elements and d a distance function defined among them. Let NN k (u) be the k elements in U − {u} having the smallest distance to u. The k-nearest neighbor graph (knng) is a weighted Several knng construction algorithms are known, but they are not suitable to general metric spaces. We present a general methodology to construct knngs that exploits several features of metric spaces. Experiments suggest that it yields costs of the form c1n 1.27 distance computations for low and
doi:10.1007/11764298_8
fatcat:c3lr4vzyxbae3ateuvssztbrvm