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[ARTICLE · art-40288] src=arxiv.org ↗ pub= topic=machine-learning verified=true sentiment=↑ positive

Mesh-RL: Coupled subgrid reinforcement learning

Researchers introduced Mesh-RL, a spatial domain-decomposition framework that partitions environments into overlapping subgrids to accelerate temporal-difference learning in reinforcement learning. The method improved convergence speed, cumulative reward, and learning stability across Q-learning, SARSA, and Dyna-Q in hazard-dense grid-world environments. Mesh-RL bridges finite element method techniques with reinforcement learning to enhance sample efficiency in sparse-reward settings.

read1 min views1 publishedJun 26, 2026

arXiv:2606.26333v1 Announce Type: new Abstract: Reinforcement learning in large or sparse-reward environments suffers from slow temporal-difference reward propagation, as value information spreads only locally across the state space. We propose Mesh-RL, a spatial domain-decomposition framework inspired by the finite element method and domain decomposition theory, which partitions the environment into overlapping subgrids and enforces boundary-consistent temporal-difference updates. Such an approach enables localized learning while ensuring globally coherent value propagation. Unlike hierarchical or model-based approaches, Mesh-RL accelerates long-range credit assignment without modifying the reward function, Bellman operator, or introducing explicit planning mechanisms. We evaluate Mesh-RL on hazard-dense grid-world environments with varying geometries and mesh resolutions. Across Q-learning, SARSA, and Dyna-Q, Mesh-RL consistently improves convergence speed, cumulative reward, and learning stability. Higher mesh resolutions sustain exploration, prevent premature convergence, and substantially accelerate value propagation to distant states. While Dyna-Q already benefits from internal planning, it still achieves additional gains under structured decomposition. Overall, Mesh-RL introduces a principled spatial domain-decomposition mechanism for accelerating temporal-difference learning. Our framework bridges finite element method-inspired boundary-consistency techniques from scientific computing with reinforcement learning to improve sample efficiency in sparse-reward environments. We will release source code of the study.

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