Optimal Robotic Assembly Sequence Planning: A Sequential Decision-Making Approach

October 26, 2023 ยท Entered Twilight ยท ๐Ÿ› arXiv.org

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Repo contents: .gitignore, .ipynb_checkpoints, AssemblyPlanning-DQN.ipynb, AssemblyPlanning-GEAP.ipynb, LICENSE, README.md, RESULTS, helpers.py, pipRequirements.txt, requirements.txt

Authors Kartik Nagpal, Negar Mehr arXiv ID 2310.17115 Category cs.RO: Robotics Citations 1 Venue arXiv.org Repository https://github.com/labicon/ORASP-Code โญ 11 Last Checked 3 months ago
Abstract
The optimal robot assembly planning problem is challenging due to the necessity of finding the optimal solution amongst an exponentially vast number of possible plans, all while satisfying a selection of constraints. Traditionally, robotic assembly planning problems have been solved using heuristics, but these methods are specific to a given objective structure or set of problem parameters. In this paper, we propose a novel approach to robotic assembly planning that poses assembly sequencing as a sequential decision making problem, enabling us to harness methods that far outperform the state-of-the-art. We formulate the problem as a Markov Decision Process (MDP) and utilize Dynamic Programming (DP) to find optimal assembly policies for moderately sized strictures. We further expand our framework to exploit the deterministic nature of assembly planning and introduce a class of optimal Graph Exploration Assembly Planners (GEAPs). For larger structures, we show how Reinforcement Learning (RL) enables us to learn policies that generate high reward assembly sequences. We evaluate our approach on a variety of robotic assembly problems, such as the assembly of the Hubble Space Telescope, the International Space Station, and the James Webb Space Telescope. We further showcase how our DP, GEAP, and RL implementations are capable of finding optimal solutions under a variety of different objective functions and how our formulation allows us to translate precedence constraints to branch pruning and thus further improve performance. We have published our code at https://github.com/labicon/ORASP-Code.
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