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September 17, 2025Proceedings of the International Conference on Automated Planning and Scheduling0 citationsOpen Access

Partially Observable Monte-Carlo Graph Search

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YYYang YouVTVincent ThomasASAndrejs Schütz

Key Points

  • POMCGS significantly reduces computation in large partially observable markov decision processes, enhancing efficiency.
  • The algorithm's performance is validated through experiments, showing competitive policy values against leading online POMDP methods.
  • This method employs innovative techniques like action progressive widening and observation clustering to tackle complex POMDPs.
  • POMCGS enables users to validate policies before execution, addressing scalability issues in previous offline POMDP algorithms.

Abstract

Currently, large partially observable Markov decision processes (POMDPs) are often solved by sampling-based online methods which interleave planning and execution phases. However, a pre-computed offline policy is more desirable in POMDP applications with time or energy constraints. But previous offline algorithms are not able to scale up to large POMDPs. In this article, we propose a new sampling-based algorithm, the partially observable Monte-Carlo graph search (POMCGS) to solve large POMDPs offline. Different from many online POMDP methods, which progressively develop a tree while performing (Monte-Carlo) simulations, POMCGS folds this search tree on the fly to construct a policy graph, so that computations can be drastically reduced, and users can analyze and validate the policy prior to embedding and executing it. Moreover, POMCGS, together with action progressive widening and observation clustering methods provided in this article, is able to address certain continuous POMDPs. Through experiments, we demonstrate that POMCGS can generate policies on the most challenging POMDPs, which cannot be computed by previous offline algorithms, and these policies' values are competitive compared with the state-of-the-art online POMDP algorithms.

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Cite This Study

You et al. (2025) studied this question.

synapsesocial.com/papers/68d4566c31b076d99fa5bb46https://doi.org/10.1609/icaps.v35i1.36129
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