Improved bounds on the average distance to the Fermat–Weber center of a convex object
Author:
Publisher
Elsevier BV
Subject
Computer Science Applications,Information Systems,Signal Processing,Theoretical Computer Science
Reference9 articles.
1. A.K. Abu-Affash, Improved bounds on the average distance to the Fermat–Weber center of a convex object, M.Sc. Thesis, Dept. of Computer Science, Ben-Gurion University, 2008
2. B. Aronov, P. Carmi, M.J. Katz, Minimum-cost load-balancing partitions, Algorithmica, in press. See also in: Proc. 22nd ACM Symp. on Computational Geometry, 2006, pp. 301–308
3. The algebraic degree of geometric optimization problems;Bajaj;Discrete Comput. Geom.,1988
4. On the Fermat-Weber center of a convex object;Carmi;Comput. Geom. Theory Appl.,2005
5. S.P. Fekete, J.S.B. Mitchell, K. Weinbrecht, On the continuous Weber and k-median problems, in: Proc. 16th ACM Symp. on Computational Geometry, 2000, pp. 70–79
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1. On the upper bound on the average distance from the Fermat-Weber center of a convex body;Computational Geometry;2021-08
2. Simple proof of the lower bound on the average distance from the Fermat-Weber center of a convex body;IEICE Transactions on Fundamentals of Electronics, Communications and Computer Sciences;2021
3. A New Approach to the Upper Bound on the Average Distance from the Fermat-Weber Center of a Convex Body;Combinatorial Optimization and Applications;2013
4. New bounds on the average distance from the Fermat–Weber center of a planar convex body;Discrete Optimization;2011-08
5. Improved bounds on the average distance to the Fermat–Weber center of a convex object;Information Processing Letters;2009-02
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