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Titlebook: Algorithms for Sensor Systems; 9th International Sy Paola Flocchini,Jie Gao,Friedhelm Meyer auf der He Conference proceedings 2014 Springer

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0302-9743 d in this volume were carefully reviewed and selected from 30 submissions. They deal with sensor network algorithms, wireless networks and distributed robotics algorithms; and experimental algorithms.978-3-642-45345-8978-3-642-45346-5Series ISSN 0302-9743 Series E-ISSN 1611-3349
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https://doi.org/10.1007/978-3-662-01424-0ce-augmented algorithms for several variants of the problem. Among others, we show that the decision problem is NP-hard already for a single source, and we present a 2-approximation algorithm for the problem of finding the minimum energy that can be assigned to each agent such that the agents can deliver the data.
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Aufgaben und Elemente der Vorrichtungen,roblem is fixed-parameter tractable (FPT) for such regions. Using our FPT algorithm, we show that if the regions are .-fat and their arrangement has bounded ply ., there is a .-approximation that runs in . time, where ..
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Data Delivery by Energy-Constrained Mobile Agents,ce-augmented algorithms for several variants of the problem. Among others, we show that the decision problem is NP-hard already for a single source, and we present a 2-approximation algorithm for the problem of finding the minimum energy that can be assigned to each agent such that the agents can deliver the data.
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On the Complexity of Barrier Resilience for Fat Regions,roblem is fixed-parameter tractable (FPT) for such regions. Using our FPT algorithm, we show that if the regions are .-fat and their arrangement has bounded ply ., there is a .-approximation that runs in . time, where ..
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Das Arbeiten mit den Vorrichtungen,onary obstacles, we prove that it is NP-hard to decide whether a given initial configuration can be transformed into a desired target configuration. On the positive side, we provide constructive algorithms to design workspaces that efficiently implement arbitrary permutations between different configurations.
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https://doi.org/10.1007/978-3-662-41823-9t that pebbles have eventually to be placed at: (i) a set of vertices that form a . subgraph of the . induced by ., say . (.), and (ii) a set of vertices that form a . of . (.). We will show that these two problems are actually hard to approximate, even for the seemingly simpler case in which the hop distance is considered.
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