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Decentralized planning under uncertainty for teams of communicating agents
Author(s) -
Matthijs T. J. Spaan,
Geoffrey J. Gordon,
Nikos Vlassis
Publication year - 2006
Publication title -
open repository and bibliography (university of luxembourg)
Language(s) - English
Resource type - Conference proceedings
ISBN - 1-59593-303-4
DOI - 10.1145/1160633.1160678
Subject(s) - partially observable markov decision process , computer science , markov decision process , observable , state (computer science) , multi agent system , mathematical optimization , markov process , meaning (existential) , markov chain , artificial intelligence , theoretical computer science , distributed computing , markov model , mathematics , algorithm , machine learning , psychology , statistics , physics , quantum mechanics , psychotherapist
Decentralized partially observable Markov decision processes (DEC-POMDPs) form a general framework for planning for groups of cooperating agents that inhabit a stochastic and partially observable environment. Unfortunately, computing optimal plans in a DEC-POMDP has been shown to be intractable (NEXP-complete), and approximate algorithms for specific subclasses have been proposed. Many of these algorithms rely on an (approximate) solution of the centralized planning problem (i.e., treating the whole team as a single agent). We take a more decentralized approach, in which each agent only reasons over its own local state and some uncontrollable state features, which are shared by all team members. In contrast to other approaches, we model communication as an integral part of the agent's reasoning, in which the meaning of a message is directly encoded in the policy of the communicating agent. We explore iterative methods for approximately solving such models, and we conclude with some encouraging preliminary experimental results.

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