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Titlebook: STACS 96; 13th Annual Symposiu Claude Puech,Rüdiger Reischuk Conference proceedings 1996 Springer-Verlag Berlin Heidelberg 1996 Automat.alg

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楼主: 摇尾乞怜
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Embedding graphs with bounded treewidth into optimal hypercubes,+8, where . denotes the treewidth of the graph and . denotes the maximal degree of a vertex in the graph. Moreover, if the graph has constant treewidth or is represented by a tree-decomposition of width ., this embedding can be efficiently implemented on the optimal hypercube itself.
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Learning with confidence,further demand that the associated confidence in the answer (monotonically) approach 1 in the limit. In addition to being a more realistic model of learning, our new notion turns out to be a more powerful as well. In addition, we give precise characterizations of the classes of functions that are learnable in our new model(s).
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Extracting best consensus motifs from positive and negative examples,eness of the problem does not change for the type ..=Ω.∪ {Σ.}∪{Σ.¦1≤i≤ j}, where ..] is the set of strings over . of length between . and . Furthermore, for the BCM problem for .. we provide a polynomial-time greedy algorithm based on the probabilistic method. Its performance analysis shows an explicit approximation ratio of the algorithm.
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New trends in quantum computing,ll beyond the grasp of current technology, quantum cryptography has been implemented and the prospects are encouraging for small-scale prototypes of quantum computation devices before the end of the millennium.
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Parallel comparability graph recognition and modular decomposition, time using . processors and the modular decomposition algorithm runs in .(log .) time using .. processors (. and . respectively denote the number of vertices, the number of edges and the maximal degree of the undirected input graph).
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0302-9743 ithms, learning, parallel and distributed systems, cryptography, logic and database theory, algorithms, semantics and program verification, and communication complexity.978-3-540-60922-3978-3-540-49723-3Series ISSN 0302-9743 Series E-ISSN 1611-3349
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Compressibility and resource bounded measure,measure 0. We also prove that the class of sets that are truth-table reducible to a .-selective set has .-measure 0 and that the class of sets that Turing reduce to a sub-polynomial dense set has .-measure 0. This strengthens various results.
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