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Titlebook: Computing and Combinatorics; 16th Annual Internat My T. Thai,Sartaj Sahni Conference proceedings 2010 Springer-Verlag Berlin Heidelberg 201

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Thermo-Dynamics of Plates and Shells,..]×[..,..]× ⋯ ×[..,..]. The . of ., box(.) is the minimum integer . such that . can be represented as the intersection graph of .-dimensional boxes, i.e. each vertex is mapped to a .-dimensional box and two vertices are adjacent in . if and only if their corresponding boxes intersect. Let . be a p
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Foundations of Engineering Mechanicsation, as there are general derandomization results which are based on the assumption that average-case hard functions exist. However, to achieve a complete derandomization, one usually needs a function which is extremely hard against a complexity class, in the sense that any algorithm in the class
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Foundations of Engineering Mechanics. Our results complement the recent lower bound of Ω(./8.) by Leonardos and Saks [LS09] and Ω(./2.) by Jayram, Kopparty and Raghavendra [JKR09] for randomized communication complexity of read-once Boolean formulas with depth ...We obtain our result by “embedding” either the Disjointness problem or i
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Summary of the Session by the Rapporteurollow-up papers. The input for the clustering problem consists of points in a metric space and a number ., specifying the desired number of clusters. The algorithms find a clustering that is provably close to a target clustering, provided that the instance has the “( 1 + ., .)-property”, which means
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