ARTFEED — Contemporary Art Intelligence

A Group Decentralized Framework for Parallel Lifelong MAPF

ai-technology · 2026-08-19

The paper presents a theoretical foundation for a new approach to the Lifelong Multi-Agent Path Finding (L-MAPF) problem, where multiple agents must continuously navigate to assigned destinations while avoiding obstacles and each other. Current state-of-the-art methods, notably the Rolling-Horizon Collision Resolution (RHCR) framework, produce high-quality solutions but suffer from excessive computational costs that limit scalability even with modest numbers of agents. The authors leverage advanced concepts from Locally Interdependent Multi-Agent Markov Decision Processes to formally prove that RHCR is near-optimal in a discounted MDP formulation of L-MAPF. This proof serves as the basis for an extension called Group Decentralized RHCR (GD-RHCR), which introduces a group decentralized structure. Agents are partitioned according to a transitive communication scheme, and each partition is planned separately in parallel, significantly reducing computational burden while preserving solution quality. The paper is a theoretical contribution posted on arXiv, offering a rigorous justification for decentralization in lifelong multi-agent scheduling. It does not provide experimental results but lays the groundwork for future scalable implementations. This research is relevant to robotics, autonomous vehicle coordination, warehouse logistics, and other domains requiring continuous multi-agent coordination in shared spaces.

Key facts

  • The paper addresses the Lifelong Multi-Agent Path Finding (L-MAPF) problem.
  • Agents must repeatedly reach new destinations while avoiding obstacles and collisions.
  • Rolling-Horizon Collision Resolution (RHCR) is a leading but computationally expensive solution.
  • The study theoretically proves RHCR's near-optimality in a discounted MDP formulation.
  • It applies methods from Locally Interdependent Multi-Agent MDP literature.
  • The authors propose Group Decentralized RHCR (GD-RHCR) as an extension.
  • GD-RHCR partitions agents based on a transitive communication scheme.
  • Each agent partition plans in parallel to reduce computational costs.
  • The research is a theoretical paper posted on arXiv as preprint 2608.17928.

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