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      Adaptive Algorithms for Coverage Control and Space Partitioning in Mobile Robotic Networks

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          Abstract

          This paper considers deployment problems where a mobile robotic network must optimize its configuration in a distributed way in order to minimize a steady-state cost function that depends on the spatial distribution of certain probabilistic events of interest. Moreover, it is assumed that the event location distribution is a priori unknown, and can only be progressively inferred from the observation of the actual event occurrences. Three classes of problems are discussed in detail: coverage control problems, spatial partitioning problems, and dynamic vehicle routing problems. In each case, distributed stochastic gradient algorithms optimizing the performance objective are presented. The stochastic gradient view simplifies and generalizes previously proposed solutions, and is applicable to new complex scenarios, such as adaptive coverage involving heterogeneous agents. Remarkably, these algorithms often take the form of simple distributed rules that could be implemented on resource-limited platforms.

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          The geometry of optimal transportation

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            A Stochastic and Dynamic Vehicle Routing Problem in the Euclidean Plane

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              Minkowski-Type Theorems and Least-Squares Clustering

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                Author and article information

                Journal
                02 November 2010
                2012-08-16
                Article
                1011.0520
                25396503-4ed1-467d-b876-0232c562fcd2

                http://arxiv.org/licenses/nonexclusive-distrib/1.0/

                History
                Custom metadata
                16 pages, 4 figures. Long version of a manuscript to appear in the Transactions on Automatic Control
                math.OC cs.RO

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