DocumentCode
189560
Title
Optimal design of observable multi-agent networks: A structural system approach
Author
Pequito, Sergio ; Rego, Flavio ; Kar, Soummya ; Aguiar, A. Pedro ; Pascoal, Antonio ; Jones, Clayton
Author_Institution
Dept. of Electr. & Comput. Eng., Carnegie Mellon Univ., Pittsburgh, PA, USA
fYear
2014
fDate
24-27 June 2014
Firstpage
1536
Lastpage
1541
Abstract
This paper introduces a method to design observable directed multi-agent networks, that are: 1) either minimal with respect to a communications-related cost function, or 2) idem, under possible failure of direct communication between two agents. An observable multi-agent network is characterized by agents that update their states using a neighboring rule based on directed communication graph topology in order to share information about their states; furthermore, each agent can infer the initial information shared by all the agents. Sufficient conditions to ensure that 1) is satisfied are obtained by reducing the original problem to the travelling salesman problem (TSP). For the case described in 2), sufficient conditions for the existence of a minimal network are shown to be equivalent to the existence of two disjoint solutions to the TSP. The results obtained are illustrated with an example from the area of cooperative path following of multiple networked vehicles by resorting to an approximate solution to the TSP.
Keywords
directed graphs; multi-agent systems; network theory (graphs); observability; travelling salesman problems; TSP; communications-related cost function; cooperative path; directed communication graph topology; minimal network; multiple networked vehicles; neighboring rule; observable directed multiagent network optimal design; structural system approach; sufficient conditions; travelling salesman problem; Approximation methods; Bipartite graph; Cost function; Network topology; Observability; Robustness; Topology;
fLanguage
English
Publisher
ieee
Conference_Titel
Control Conference (ECC), 2014 European
Conference_Location
Strasbourg
Print_ISBN
978-3-9524269-1-3
Type
conf
DOI
10.1109/ECC.2014.6862577
Filename
6862577
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