摘要
Geometric closest-point problems deal with the proximity relationships in k-dimensional point sets. Examples of closest-point problems include building minimal spanning trees, nearest neighbor searching, and triangulation construction. M. I. Shamos and D. Hoey have shown how the Voronoi diagram can be used to solve a number of planar closest-point problems in optimal worst-case time. Their work is extended, in the form of optimal expected-time algorithms for solving a number of closest-point problems in k-space, including nearest neighbor searching, finding all nearest neighbors, and computing planar minimal spanning trees.
| 源语言 | 英语 |
|---|---|
| 页 | 843-851 |
| 页数 | 9 |
| 出版状态 | 已出版 - 1978 |
| 活动 | Proc Annu Allerton Conf Commun Control Comput 16th - Monticello, IL, USA 期限: 4 10月 1978 → 6 10月 1978 |
会议
| 会议 | Proc Annu Allerton Conf Commun Control Comput 16th |
|---|---|
| 市 | Monticello, IL, USA |
| 时期 | 4/10/78 → 6/10/78 |
学术指纹
探究 'OPTIMAL EXPECTED-TIME ALGORITHMS FOR CLOSEST-POINT PROBLEMS.' 的科研主题。它们共同构成独一无二的指纹。引用此
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