RA-001 On (k,r)-gatherings on a Road
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概要
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Given two integers k and r, a set of customer locations C, and a set of potential facility locations F, we wish to compute an assignment A of C to F such that (1) for each c ∈ C the distance between c and A(c) ∈ F is at most k, and (2) for each f ∈ F the number of customers assigned to f is either zero or at least r. Such an assignment is called a (k,r)-gathering of C to F. Intuitively we wish to assign customers to near "open" facilities so that each "open" facility has an enough number of customers, namely r or more customers. In this paper we solve the problem in linear time when the customer locations and potential facility locations
- FIT(電子情報通信学会・情報処理学会)運営委員会の論文
- 2013-08-20
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- RA-001 On (k,r)-gatherings on a Road