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Titlebook: Algorithms and Computation; 20th International S Yingfei Dong,Ding-Zhu Du,Oscar Ibarra Conference proceedings 2009 Springer-Verlag Berlin H

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https://doi.org/10.1007/978-3-662-39552-3 between every two of these points that are sufficiently close. Given two proteins represented this way, our problem is to find a subset of points from each protein, and a bijective matching of points between these two subsets, with the objective of maximizing either (A) the size of the subsets (LCP
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Der Mathematikunterricht in der Primarstufeame set of rectangles exists. In this paper, we use it to show the existence of a polynomial-time approximation scheme for 2-dimensional geometric knapsack in the case where the range of the profit to area ratio of the rectangles is bounded by a constant. As a corollary, we get an approximation sche
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Das Verbraucherschutzstrafrechtor any convex body . in the plane, the average distance from the Fermat-Weber center of . to the points of . is larger than ., where Δ(.) is the diameter of .. This proves a conjecture of Carmi, Har-Peled and Katz. From the other direction, we prove that the same average distance is at most .. The n
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https://doi.org/10.1007/978-3-662-29153-5dy this problem in a more general setting. We consider the generalized problem which tries to resolve set . = {..,.., ⋯ ,..} from pairwise function values {.(..,..) | 1 ≤ ., . ≤ .} for a given bivariate function .. We call this problem the . problem. Our results include efficient algorithms when . i
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