Abstract

Postural stability is one of the most crucial elements in bipedal locomotion. Bipeds are dynamically unstable and need to maintain their trunk upright against the rotations induced by the ground reaction forces (GRFs), especially when running. Gait studies report that the GRF vectors focus around a virtual point above the centre of mass (VPA), while the trunk moves forward in pitch axis during the stance phase of human running. However, a recent simulation study suggests that a virtual point below the centre of mass (VPB) might be present in human running, because a VPA yields backward trunk rotation during the stance phase. In this work, we perform a gait analysis to investigate the existence and location of the VP in human running at 5 m s−1, and support our findings numerically using the spring-loaded inverted pendulum model with a trunk. We extend our analysis to include perturbations in terrain height (visible and camouflaged), and investigate the response of the VP mechanism to step-down perturbations both experimentally and numerically. Our experimental results show that the human running gait displays a VPB of ≈−30 cm and a forward trunk motion during the stance phase. The camouflaged step-down perturbations affect the location of the VPB. Our simulation results suggest that the VPB is able to encounter the step-down perturbations and bring the system back to its initial equilibrium state.

Highlights

  • IntroductionBipedal locomotion in humans poses challenges for stabilizing the upright body owing to the under-actuation of the trunk and the hybrid dynamics of the bipedal structure (table 1)

  • Bipedal locomotion in humans poses challenges for stabilizing the upright body owing to the under-actuation of the trunk and the hybrid dynamics of the bipedal structure.royalsocietypublishing.org/journal/rsos R

  • We investigate whether a VP below the CoM (VPB) controller is able to stabilize the gait against the step-down perturbations, and if so, how does it contribute to the energy flow in counteracting the perturbation

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Summary

Introduction

Bipedal locomotion in humans poses challenges for stabilizing the upright body owing to the under-actuation of the trunk and the hybrid dynamics of the bipedal structure (table 1). TSLIP spring loaded inverted pendulum model extended with a trunk VP virtual point. VPA virtual point above the centre of mass. VPB virtual point below the centre of mass. VPBL virtual point below the centre of mass and below the leg axis at touch-down g g = 9.81 m s−2, standard acceleration due to gravity symbols related to the experiment l distance between lateral malleolus and trochanter major of the leg in contact with the ground

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