4.7 Article

Decentralized control of multi-robot partially observable Markov decision processes using belief space macro-actions

Journal

INTERNATIONAL JOURNAL OF ROBOTICS RESEARCH
Volume 36, Issue 2, Pages 231-258

Publisher

SAGE PUBLICATIONS LTD
DOI: 10.1177/0278364917692864

Keywords

Decentralized partially observable Markov decision processes; multi-agent planning; multi-agent systems; planning with macro-actions; hierarchical planning

Categories

Funding

  1. Boeing Research & Technology and ONR MURI grant [N000141110688]

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This work focuses on solving general multi-robot planning problems in continuous spaces with partial observability given a high-level domain description. Decentralized Partially Observable Markov Decision Processes (Dec-POMDPs) are general models for multi-robot coordination problems. However, representing and solving Dec-POMDPs is often intractable for large problems. This work extends the Dec-POMDP model to the Decentralized Partially Observable Semi-Markov Decision Process (Dec-POSMDP) to take advantage of the high-level representations that are natural for multi-robot problems and to facilitate scalable solutions to large discrete and continuous problems. The Dec-POSMDP formulation uses task macro-actions created from lower-level local actions that allow for asynchronous decision-making by the robots, which is crucial in multi-robot domains. This transformation from Dec-POMDPs to Dec-POSMDPs with a finite set of automatically-generated macro-actions allows use of efficient discrete-space search algorithms to solve them. The paper presents algorithms for solving Dec-POSMDPs, which are more scalable than previous methods since they can incorporate closed-loop belief space macro-actions in planning. These macro-actions are automatically constructed to produce robust solutions. The proposed algorithms are then evaluated on a complex multi-robot package delivery problem under uncertainty, showing that our approach can naturally represent realistic problems and provide high-quality solutions for large-scale problems.

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