Relative neighborhood graphs in the Li-metric
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[1] Dan E. Willard,et al. New Data Structures for Orthogonal Queries. , 1979 .
[2] Dan E. Willard,et al. New Data Structures for Orthogonal Range Queries , 1985, SIAM J. Comput..
[3] F. P. Preparata,et al. Convex hulls of finite sets of points in two and three dimensions , 1977, CACM.
[4] Roderick Urquhart,et al. Some properties of the planar Euclidean relative neighbourhood graph , 1983, Pattern Recognit. Lett..
[5] Michael Ian Shamos,et al. Closest-point problems , 1975, 16th Annual Symposium on Foundations of Computer Science (sfcs 1975).
[6] Jon Louis Bentley,et al. Data Structures for Range Searching , 1979, CSUR.
[7] Joseph O'Rourke. Computing the relative neighborhood graph in the L1 and Linfinity metrics , 1982, Pattern Recognit..
[8] George S. Lueker,et al. A Data Structure for Dynamic Range Queries , 1982, Inf. Process. Lett..
[9] Godfried T. Toussaint,et al. PATTERN RECOGNITION AND GEOMETRICAL COMPLEXITY. , 1980 .
[10] D. Coppersmith,et al. An elementary proof of nonexistence of isometries between l p k and l q k , 1979 .
[11] Kenneth J. Supowit,et al. The Relative Neighborhood Graph, with an Application to Minimum Spanning Trees , 1983, JACM.
[12] Godfried T. Toussaint,et al. The relative neighbourhood graph of a finite planar set , 1980, Pattern Recognit..
[13] Chak-Kuen Wong,et al. Voronoi Diagrams in L1 (Linfty) Metrics with 2-Dimensional Storage Applications , 1980, SIAM J. Comput..
[14] Hermann A. Maurer,et al. Efficient worst-case data structures for range searching , 1978, Acta Informatica.