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Titlebook: Algorithms and Discrete Applied Mathematics; Third International Daya Gaur,N.S. Narayanaswamy Conference proceedings 2017 Springer Interna

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楼主: clot-buster
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Polynomial Time Algorithms for Bichromatic Problems,g, Data mining, and so on, and (ii) we are interested in extending the algorithms and techniques for single point set (monochromatic) problems to bichromatic case. For all the problems considered in this paper, we design low polynomial time exact algorithms. These algorithms are based on novel techniques which might be of independent interest.
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Positional Dominance: Concepts and Algorithms,g vertices. These may serve as building blocks for new concepts of centrality that extend more directly, and more coherently, to more general types of data such as multilayer networks. We also give efficient algorithms to construct the associated partial rankings.
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Axiomatic Characterization of the Interval Function of a Bipartite Graph,ed, simple and finite graph. We present axiomatic characterizations of the interval function of bipartite graphs and complete bipartite graphs. Further, we present an axiomatic characterization of the induced path transit function of a tree or a 4-cycle.
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0302-9743 m 103 submissions. They deal with the following areas: algorithms, graph theory, codes, polyhedral combinatorics, computational geometry, and discrete geometry. .978-3-319-53006-2978-3-319-53007-9Series ISSN 0302-9743 Series E-ISSN 1611-3349
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Grenzfragen des Nerven- und Seelenlebensoblem for a set of oblivious robots even when the robots are fully synchronous. The problem is then studied for the robots having .(1) bits persistent memory and a distributed algorithm is proposed for the problem in this model for a set of . robots. The proposed algorithm uses only two bits of persistent memory.
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Optimum Gathering of Asynchronous Robots,oblem for a set of oblivious robots even when the robots are fully synchronous. The problem is then studied for the robots having .(1) bits persistent memory and a distributed algorithm is proposed for the problem in this model for a set of . robots. The proposed algorithm uses only two bits of persistent memory.
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