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AAMAS 2010

Asynchronous Algorithms for Approximate Distributed Constraint Optimization with Quality Bounds

Conference Paper Session 2 - Coordination and Cooperation I Autonomous Agents and Multiagent Systems

Abstract

Distributed Constraint Optimization (DCOP) is a popular framework for cooperative multi-agent decision making. DCOP is NP-hard, so an important line of work focuses on developing fast incomplete solution algorithms for large-scale applications. One ofthe few incomplete algorithms to provide bounds on solution quality is k-size optimality, which defines a local optimality criterionbased on the size of the group of deviating agents. Unfortunately, the lack of a general-purpose algorithm and the commitment toforming groups based solely on group size has limited the use ofk-size optimality. This paper introduces t-distance optimality which departs fromk-size optimality by using graph distance as an alternative criteriafor selecting groups of deviating agents. This throws open a new research direction into the tradeoffs between different group selectionand coordination mechanisms for incomplete DCOP algorithms. We derive theoretical quality bounds for t-distance optimality thatimprove known bounds for k-size optimality. In addition, we develop a new efficient asynchronous local search algorithm for finding both k-size and t-distance optimal solutions — allowing theseconcepts to be deployed in real applications. Indeed, empirical results show that this algorithm significantly outperforms the only existing algorithm for finding general k-size optimal solutions, whichis also synchronous. Finally, we compare the algorithmic performance of k-size and t-distance optimality using this algorithm. Wefind that t-distance consistently converges to higher-quality solutions in the long run, but results are mixed on convergence speed; we identify cases where k-size and t-distance converge faster.

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Context

Venue
International Conference on Autonomous Agents and Multiagent Systems
Archive span
2002-2025
Indexed papers
7403
Paper id
151626778099169274