Gait design for limbless obstacle aided locomotion using geometric mechanics
Baxi Chong, Tianyu Wang, Daniel Irvine, Velin Kojouharov, Bo Lin,, Howie Choset, Daniel I. Goldman, Grigoriy Blekherman

TL;DR
This paper introduces novel gait templates for limbless robots to navigate obstacle-rich environments using geometric mechanics, expanding prior work from homogeneous settings and verified through robophysical experiments.
Contribution
It develops new geometric mechanics-based gait templates tailored for obstacle-rich environments, enhancing limbless robot navigation capabilities.
Findings
Identified gait templates effective in sparse obstacle environments
Validated gait templates through robophysical experiments
Expanded geometric mechanics application to complex terrains
Abstract
Limbless robots have the potential to maneuver through cluttered environments that conventional robots cannot traverse. As illustrated in their biological counterparts such as snakes and nematodes, limbless locomotors can benefit from interactions with obstacles, yet such obstacle-aided locomotion (OAL) requires properly coordinated high-level self-deformation patterns (gait templates) as well as low-level body adaptation to environments. Most prior work on OAL utilized stereotyped traveling-wave gait templates and relied on local body deformations (e.g., passive body mechanics or decentralized controller parameter adaptation based on force feedback) for obstacle navigation, while gait template design for OAL remains less studied. In this paper, we explore novel gait templates for OAL based on tools derived from geometric mechanics (GM), which thus far has been limited to homogeneous…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
Taxonomy
TopicsRobotic Locomotion and Control · Robotic Mechanisms and Dynamics · Soft Robotics and Applications
