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Covering many or few points with unit disksBerg, Mark de ; Cabello, Sergio ; Har-Peled, SarielLet ▫$P$▫ be a set of ▫$n$▫ weighted points. We study approximation algorithms for the following two continuous facility-location problems. In the first problem we want to place ▫$m$▫ unit disks, for ... a given constant ▫$m \ge 1$▫, such that the total weight of the points from ▫$P$▫ inside the union of the disks is maximized. We present a deterministic algorithm that can compute, for any ▫$\varepsilon > 0$▫ a ▫$(1-\varepsilon)$▫-approximation to the optimal solution in ▫$O(n\log n)$▫ time. In the second problem we want to place a single disk with center in a given constant-complexity region ▫$X$▫ such that the total weight of the points from ▫$P$▫ inside the disk is minimized. Here we present an algorithm that computes, for any fixed ▫$\varepsilon > 0$▫, in ▫$O(n\log^2 n)$▫ expected time a disk that is, with high probability, a ▫$(1+\varepsilon)$▫-approximation to the optimal solution.Source: Theory of computing systems. - ISSN 1432-4350 (Vol. 45, no. 3, 2009, str. 446-469)Type of material - article, component partPublish date - 2009Language - englishCOBISS.SI-ID - 14900825
Author
Berg, Mark de |
Cabello, Sergio |
Har-Peled, Sariel
Topics
facility location |
geometric optimization |
random sample |
weighted points
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Berg, Mark de | ![]() |
Cabello, Sergio | 25993 |
Har-Peled, Sariel | ![]() |
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