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Approximation and exact algorithms for minimum-width annuli and shells
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Source Annual Symposium on Computational Geometry archive
Proceedings of the fifteenth annual symposium on Computational geometry table of contents
Miami Beach, Florida, United States
Pages: 380 - 389  
Year of Publication: 1999
ISBN:1-58113-068-6
Authors
Pankaj K. Agarwal  Center for Geometric Computing, Department of Computer Science, Box 90129, Duke University, Durham, NC
Boris Aronov  Department of Computer and Information Science, Polytechnic University, Brooklyn, NY
Sariel Har-Peled  School of Mathematical Sciences, Tel Aviv University, Tel Aviv 69978, Israel
Micha Sharir  School of Mathematical Sciences, Tel Aviv University, Tel Aviv 69978, Israel and Courant Institute of Mathematical Sciences, New York University, New York, NY
Sponsors
SIGACT: ACM Special Interest Group on Algorithms and Computation Theory
SIGGRAPH: ACM Special Interest Group on Computer Graphics and Interactive Techniques
Publisher
ACM  New York, NY, USA
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Downloads (6 Weeks): 3,   Downloads (12 Months): 13,   Citation Count: 6
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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.

 
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P. K. Agarwal and J. Erickson, Geometric range searching and its relatives, in: Advances in Discrete and Computational Geometry (J. E. G. B. ChazeUe and R. Pollack, eds.), AMS Press, Providence, RI, 1998, pp. 1-56.
 
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P. K. Agarwal and J. Matou#ek. On range searching with semialgebraic sets. Discrete Comput. Geom., 11:393-418, 1994.
 
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P.K. Agarwal and M. Sharir, Efficient randomized algorithms for some geometric optimization problems, Discrete Cornput. Geom., 16 (1996), 317-337.
 
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D. P. Dobkin and D. G. Kirkpatrick, A linear algorithm for determining the separation of convex polyhedra, J. Algorithms, 6 (1985), 381-392.
 
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H. Ebara, N. Fukuyama, H. Nakano, and Y. Nakanishi, Roundness algorithms using the Voronoi diagrams, Abstracts 1st Canad. Con}. Comput. Geom., 1989, p. 41.
 
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L. W. Foster, GEO-METRICS II: The Application of Geometric Tolerancing Techniques, Addison-Wesley, Reading, MA, 1982.
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D. Haussler and E. Welzl, Epsilon-nets and simplex range queries, Discrete Comput. Geom., 2 (1987), 127- 151.
 
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J. Matou#ek, M. Sharir, and E. Welzl, A subexponential bound for linear programming, Algorithmica, 16 (1996), 498-516.
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T. J. Rivlin, Approximating by circles, Computing, 21 (1979), 93-104.
 
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U. Roy, C. R. Liu, and T. C. Woo, Review of dimensioning and tolerancing: representation and processing, Comput. Aided Design, 23 (1991), 466-483.
 
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U. Roy and X. Zhang, Establishment of a pair of concentric circles with the minimum radial separation for assessing roundness error, Comput. Aided Design, 24 (1992), 161-168.
 
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T. C. Shermer and C. K. Yap, Probing for near centers and relative roundness, Proc. A SME Workshop on Toleraneing and Metrology, 1995.
 
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M. Staid and R. Janardan, On the width and roundness of a set of points in the plane, Proe. 7th Canad. Conf. Comput. Geom., 1995, pp. 193-198.
 
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C. K. Yap and E.-C. Chang, Issues in the metrology of geometric tolerancing, Algorithms for Robotic Motion and Manipulation (J.-P. Laumond and M. Overmars, ed.), A.K. Peters, Wellesley, MA, 1997, pp. 393-400.

CITED BY  6

Collaborative Colleagues:
Pankaj K. Agarwal: colleagues
Boris Aronov: colleagues
Sariel Har-Peled: colleagues
Micha Sharir: colleagues