Optimal Planning for Multi-Robot Simultaneous Area and Line Coverage Using Hierarchical Cyclic Merging Regulation
Tianyuan Zheng, Jingang Yi, and Kaiyan Yu

TL;DR
This paper introduces an optimal multi-robot coverage planning algorithm called HCMR, which efficiently plans collision-free routes for area and line coverage tasks, improving path length and task time over existing methods.
Contribution
The paper presents the HCMR algorithm that leverages hierarchical cyclic merging regulation and Morse theory for optimal, collision-free multi-robot coverage planning in known environments.
Findings
HCMR reduces planned path length by at least 10%.
HCMR decreases task completion time by at least 16.9%.
HCMR ensures conflict-free operation in multi-robot coverage tasks.
Abstract
The double coverage problem focuses on determining efficient, collision-free routes for multiple robots to simultaneously cover linear features (e.g., surface cracks or road routes) and survey areas (e.g., parking lots or local regions) in known environments. In these problems, each robot carries two functional roles: service (linear feature footprint coverage) and exploration (complete area coverage). Service has a smaller operational footprint but incurs higher costs (e.g., time) compared to exploration. We present optimal planning algorithms for the double coverage problems using hierarchical cyclic merging regulation (HCMR). To reduce the complexity for optimal planning solutions, we analyze the manifold attachment process during graph traversal from a Morse theory perspective. We show that solutions satisfying minimum path length and collision-free constraints must belong to a…
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