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Titlebook: Algorithms and Computation; 8th International Sy Hon Wai Leong,Hiroshi Imai,Sanjay Jain Conference proceedings 1997 Springer-Verlag Berlin

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楼主: satisficer
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Hard instance generation for SAT,nsform [SS71], its constant factor is too big in practice. Here we propose to use the Chinese Remainder Theorem for constructing efficient yet simple reductions from FACT to SAT. (In this extended abstract, most proofs are omitted; see [HW97].)
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https://doi.org/10.1007/978-3-642-92712-6t. However, no method has yet been shown strong enough to provide a tight analysis of this algorithm. In this paper, we present an analysis of the 3-dimensional case and show that on the .-mesh, it suffices to perform 21og.+ 10 rounds while 2log.+1 rounds are necessary. Moreover, tools for analyzing multi-dimensional Shearsort are provided.
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Leveraged buyouts und delegierte Kontrolle,tion, and it will be called the . problem. As a fundamental result on computational complexity, we show that the addition-shift-sequence problem is NP-complete. Then, we show lower and upper bounds of the number of operations for some particular sequence, where some techniques specific to our model are demonstrated.
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Rechnungswesen und Unternehmensüberwachungessages to a given destination by finding a fault-free . —1-star graph. As long as the number . of faults (node faults and/or edge faults) is less than the degree . − 1 of the .-star graph, the algorithm can adaptively find a path of length at most . + 6. to route messages from a source to a destination, where . is the distance between tow nodes.
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Rechnungswesen und Unternehmensüberwachungy one of the . colors so that the paths of the same color are edge disjoint (each edge of . appears at most once in the paths of each single color). Let .. denote the .-dimensional hypercube, for arbitrary . ≥ 1. We show that a routing problem (.., .) always admits a four-colorable solution when . is a matching, i.e., its maximum degree is one.
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,II. Publizitätsmöglichkeiten des Konzerns,e system load distribution. The cost we concern about is the maximum load among the edges. We use . to measure the performance of algorithms. We show that the competitive ratio for any algorithm is ,Ω(log .), and we provide an algorithm whose competitive ratio is .(log .).
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Kopfschmerz bei Infektionskrankheiten,lliamson and Yannakakis. This framework leads to a unified analysis of the performance guarantees of proposed algorithms and also leads to a better approximation algorithm with performance guarantee 0.770, if we use a refinement of Yannakakis‘ algorithm.
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