2017
DOI: 10.1109/tro.2017.2693377
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A Distributed Version of the Hungarian Method for Multirobot Assignment

Abstract: In this paper, we propose a distributed version of the Hungarian Method to solve the well known assignment problem. In the context of multi-robot applications, all robots cooperatively compute a common assignment that optimizes a given global criterion (e.g. the total distance traveled) within a finite set of local computations and communications over a peer-to-peer network. As a motivating application, we consider a class of multi-robot routing problems with "spatio-temporal" constraints, i.e. spatial targets… Show more

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Cited by 125 publications
(46 citation statements)
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References 38 publications
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“…Therefore, it is necessary to look for a method that allows making an assignation between two different categories, minimizing a common factor. To deal with this problem, the Hungarian method [39,40] is used to minimize allocation problems. Then, for the unlabeled case, an intermediate phase is introduced to carry out the assignment by implementing the Hungarian method for minimizing the total distance traveled by the MRS.…”
Section: Generation Of Paths For the Unlabeled Casementioning
confidence: 99%
“…Therefore, it is necessary to look for a method that allows making an assignation between two different categories, minimizing a common factor. To deal with this problem, the Hungarian method [39,40] is used to minimize allocation problems. Then, for the unlabeled case, an intermediate phase is introduced to carry out the assignment by implementing the Hungarian method for minimizing the total distance traveled by the MRS.…”
Section: Generation Of Paths For the Unlabeled Casementioning
confidence: 99%
“…Reference [27] also addresses assignments to locations, but where the robots are heterogenous in that final destinations are valued differently for each robot. Reference [28] considers a variant that includes constraints on the time of arrival. We note that there is a connection between coverage problems (e.g., [3]) and task assignment.…”
Section: Related Literaturementioning
confidence: 99%
“…Chopra et al in [76] propose a novel distributed version of the Hungarian method for solving the LAP that does not use any coordinator or shared memory. Specifically, each agent runs a local routine to execute ad hoc substeps of the centralized Hungarian method and exchanges estimates of the solution with neighboring robots.…”
Section: Distributed Coordination Approachesmentioning
confidence: 99%