Titlebook: New Frontiers of Celestial Mechanics: Theory and Applications; I-CELMECH Training S Giulio Baù,Sara Di Ruzza,Marco Sansottera Conference pr

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书目名称New Frontiers of Celestial Mechanics: Theory and Applications网络公开度学科排名




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书目名称New Frontiers of Celestial Mechanics: Theory and Applications被引频次学科排名




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书目名称New Frontiers of Celestial Mechanics: Theory and Applications年度引用学科排名




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书目名称New Frontiers of Celestial Mechanics: Theory and Applications读者反馈学科排名

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Ugo Locatelli,Chiara Caracciolo,Marco Sansottera,Mara Volpiher problems including mutual exclusion and resource allocation. Although these algorithms are well-known, until now there have been only preliminary results on time complexity, even for the simplest link reversal scheme for routing, called Full Reversal (FR). In this paper we tackle this open quest

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Renato Calleja,Alessandra Celletti,Rafael de la Llaveces, the ratio of their distance in . over that in . is bounded by ., the so-called . of .. Tree spanners with provably good stretch factors find applications in communication networks, distributed systems, and network design, but unfortunately –as any tree-based infrastructure– they are highly sens

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Gwenaël Bouég for a line (called .) in 2 dimensional Euclidean space. The shoreline is at (a possibly unknown) distance . from the starting point . of the agents. The goal is to minimize the . ., where . is the worst case (over all possible locations of the shoreline at distance .) time until the shoreline is f

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Alessandra Celletti,Catalin Galeşs to make sure that every vertex of the graph is visited by some agent. We consider discrete-time evolving graphs with an adaptive adversary: the adversary observes the actions of the agents, and can choose the graph for the next step arbitrarily with the only restriction that it must be connected.

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Invariant KAM Tori: From Theory to Applications to Exoplanetary Systems,nslated by means of the Lie series method into explicit computational algorithms, which are particularly suitable for applications in the field of Celestial Mechanics. First, the algorithm constructing the Kolmogorov normal form is described in detail. Then, the extension to lower-dimensional ellipt