| Good orders for incremental (re)construction |
| Full text |
Pdf
(531 KB)
|
| Source
|
Annual Symposium on Computational Geometry
archive
Proceedings of the thirteenth annual symposium on Computational geometry
table of contents
Nice, France
Pages: 400 - 402
Year of Publication: 1997
ISBN:0-89791-878-9
|
|
Authors
|
|
| Sponsors |
|
| Publisher |
|
| Bibliometrics |
Downloads (6 Weeks): 2, Downloads (12 Months): 23, Citation Count: 4
|
|
|
REFERENCES
Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.
| |
1
|
|
| |
2
|
|
| |
3
|
N. Chiba, T. Nishizeki, and N. Saito. A linear 5- coloring algorithm of planar graphs. Journal of Algorithms, 2:317-327, 1981.
|
 |
4
|
|
| |
5
|
H. Djidjev and A. Lingas. On computing the Voronoi diagram for restricted planar figures. In WADS '91, LNCS 519, pages 54-64. Springer- Verlag, 1991.
|
| |
6
|
L. J. Guibas, D. E. Knuth, and M. Sharir. Randomized incremental construction of Delaunay and Voronoi diagrams. Algorithmica, 7:381-413, 1992.
|
 |
7
|
|
| |
8
|
D. Kirkpatrick. Optimal search in planar subdivisions. SIAM Journal on Computing, 12:28-35, 1983.
|
| |
9
|
K. Mulmuley. Computational Geometry: An Introduction Through Randomized Algorithms. Prentice- Hall, Englewood Cliffs, N.J., 1993.
|
| |
10
|
T. K. Peucker, R. J. Fowler, J. J. Little, and D. M. Mark. The triangulated irregular network. In Amer. Soc. Photogrammetry Proc. Digital Terrain Models Symposium, pages 516-532, 1978.
|
 |
11
|
Neil Robertson , Daniel P. Sanders , Paul Seymour , Robin Thomas, Efficiently four-coloring planar graphs, Proceedings of the twenty-eighth annual ACM symposium on Theory of computing, p.571-575, May 22-24, 1996, Philadelphia, Pennsylvania, United States
[doi> 10.1145/237814.238005]
|
| |
12
|
R. Seidel. Backwards analysis of randomized geometric algorithms. In J. Pach, editor, New Trends in Discrete and Computational Geometry, volume 10 of Algorithms and Combinatorics, pages 37-68. Springer-Verlag, 1993.
|
| |
13
|
R. Seidel. A method for proving lower bounds for certain geometric problems. In G. T. Toussaint, editor, Computational Geometry, pages 319-334. North Holland, Amsterdam, 1985.
|
|