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A fast algorithm for constructing sparse Euclidean spanners
1994
Proceedings of the tenth annual symposium on Computational geometry - SCG '94
Gautam Das q t Giri Narasimhanà bstract Let G = (V, 1?) be a n-vertex connected graph with positive edge weights. A subgraph G' is a t-spanner if for all u, v c V, the distance between u and v in the subgraph is at most t times the corresponding distance in G. We design an O(n log2 n) time algorithm which, given a set V of n points in kdimensional space, and any constant t > 1, prduces a t-spanner of the complete Euclidean graph of V. This algorithm retains the spirit of a recent 0(n3 log
doi:10.1145/177424.177579
dblp:conf/compgeom/DasN94
fatcat:3ro5rv4nabadhhqtgvdkjekdci