DRS-LIP: Linear Inverted Pendulum Model for Legged Locomotion on Dynamic Rigid Surfaces
Amir Iqbal, Sushant Veer, and Yan Gu

TL;DR
This paper extends the linear inverted pendulum model to dynamic rigid surfaces, providing an analytical solution and a hierarchical planning framework for legged robots on moving surfaces, validated through simulations and experiments.
Contribution
It introduces the DRS-LIP model for dynamic surfaces and develops an efficient analytical solution and planning framework for legged robot locomotion.
Findings
The DRS-LIP model accurately predicts robot dynamics on moving surfaces.
The analytical solution enables real-time trajectory generation.
Experimental results confirm the effectiveness of the proposed approach.
Abstract
Legged robot locomotion on a dynamic rigid surface (i.e., a rigid surface moving in the inertial frame) involves complex full-order dynamics that is high-dimensional, nonlinear, and time-varying. Towards deriving an analytically tractable dynamic model, this study theoretically extends the reduced-order linear inverted pendulum (LIP) model from legged locomotion on a stationary surface to locomotion on a dynamic rigid surface (DRS). The resulting model is herein termed as DRS-LIP. Furthermore, this study introduces an approximate analytical solution of the proposed DRS-LIP that is computationally efficient with high accuracy. To illustrate the practical uses of the analytical results, they are used to develop a hierarchical planning framework that efficiently generates physically feasible trajectories for DRS locomotion. The effectiveness of the proposed theoretical results and motion…
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 · Soil Mechanics and Vehicle Dynamics · Dynamics and Control of Mechanical Systems
