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Contact-Implicit Optimization of Locomotion Trajectories for a Quadrupedal Microrobot

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arxiv 1901.09065 v1 pith:2Y4E6DZ2 submitted 2019-01-25 cs.RO

Contact-Implicit Optimization of Locomotion Trajectories for a Quadrupedal Microrobot

classification cs.RO
keywords microrobotleggedlocomotionplanningcontact-implicitdynamicexecutegaits
verification ladder T0 review T1 audit T2 compute T3 formal T4 reserved
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Planning locomotion trajectories for legged microrobots is challenging because of their complex morphology, high frequency passive dynamics, and discontinuous contact interactions with their environment. Consequently, such research is often driven by time-consuming experimental methods. As an alternative, we present a framework for systematically modeling, planning, and controlling legged microrobots. We develop a three-dimensional dynamic model of a 1.5 gram quadrupedal microrobot with complexity (e.g., number of degrees of freedom) similar to larger-scale legged robots. We then adapt a recently developed variational contact-implicit trajectory optimization method to generate feasible whole-body locomotion plans for this microrobot, and we demonstrate that these plans can be tracked with simple joint-space controllers. We plan and execute periodic gaits at multiple stride frequencies and on various surfaces. These gaits achieve high per-cycle velocities, including a maximum of 10.87 mm/cycle, which is 15% faster than previously measured velocities for this microrobot. Furthermore, we plan and execute a vertical jump of 9.96 mm, which is 78% of the microrobot's center-of-mass height. To the best of our knowledge, this is the first end-to-end demonstration of planning and tracking whole-body dynamic locomotion on a millimeter-scale legged microrobot.

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Cited by 1 Pith paper

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score.

  1. Compliant Sphere Lattice Contact: Distributed Contact Modeling for Sphere-Based Robot Representations

    cs.RO 2026-07 conditional novelty 6.0

    CSLC models sphere-based robot surfaces as a spring lattice, producing distributed contact patches and restoring torque that point contact lacks.