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arXiv 2107.07599cs.RO

部分可观测马尔可夫决策过程(POMDPs)与机器人学

Partially Observable Markov Decision Processes (POMDPs) and Robotics

School of Computing, Australian National University(澳大利亚国立大学计算机学院)

Hanna Kurniawati

AI总结:

本文综述了POMDPs在机器人学中的应用,讨论了计算复杂性问题及采样求解器的改进,展示了POMDPs在提高机器人系统鲁棒性方面的贡献。

摘要:

在不确定性规划中,POMDP是一种数学框架。尽管POMDP因计算复杂性被认为不适用于机器人学,但自2000年以来,基于采样的近似求解器的进展使其在合理计算资源下能显著提高机器人系统的鲁棒性,从而在许多实际机器人问题中变得实用。本文综述了POMDPs,强调了阻碍其在机器人学中实用性的计算问题,以及采样求解器中缓解这些困难的思路,以及将POMDPs应用于物理机器人所获得的经验。

英文摘要:

Planning under uncertainty is critical to robotics. The Partially Observable Markov Decision Process (POMDP) is a mathematical framework for such planning problems. It is powerful due to its careful quantification of the non-deterministic effects of actions and partial observability of the states. But precisely because of this, POMDP is notorious for its high computational complexity and deemed impractical for robotics. However, since early 2000, POMDPs solving capabilities have advanced tremendously, thanks to sampling-based approximate solvers. Although these solvers do not generate the optimal solution, they can compute good POMDP solutions that significantly improve the robustness of robotics systems within reasonable computational resources, thereby making POMDPs practical for many realistic robotics problems. This paper presents a review of POMDPs, emphasizing computational issues that have hindered its practicality in robotics and ideas in sampling-based solvers that have alleviated such difficulties, together with lessons learned from applying POMDPs to physical robots.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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