2014
DOI: 10.1177/0278364914522141
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Design and experimental implementation of a hybrid zero dynamics-based controller for planar bipeds with curved feet

Abstract: This paper extends the use of virtual constraints and hybrid zero dynamics (HZD), a successful control strategy for pointfoot bipeds, to the design of controllers for planar curved foot bipeds. Although the rolling contact constraint at the foot-ground interface increases complexity somewhat, the measure of local stability remains a function of configuration only, and a closed-form solution still determines the existence of a periodic orbit. The formulation is validated in experiment using the planar five-link… Show more

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Cited by 72 publications
(72 citation statements)
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“…where ν F =[ q̇ x q̇ y ] T is the velocity of the fixed point on the biped and ν rel is the velocity of the foot relative to the velocity of the fixed point [22]. The relative velocity does not depend on q̇ x or q̇ y .…”
Section: Modelmentioning
confidence: 99%
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“…where ν F =[ q̇ x q̇ y ] T is the velocity of the fixed point on the biped and ν rel is the velocity of the foot relative to the velocity of the fixed point [22]. The relative velocity does not depend on q̇ x or q̇ y .…”
Section: Modelmentioning
confidence: 99%
“…HZD-based control has successfully generated stable walking for 2D-point- [20], 3D-point- [21], and 2D-curved-foot [22] bipedal robots. In addition, HZD-based models can predict healthy human walking [23] and robustly enforce simplified model dynamics [24].…”
Section: Iintroductionmentioning
confidence: 99%
“…Walking gaits with average speeds of 0.60 (Gait I) and 0.75 m s (Gait II) represent ERNIE's middle and high experimental walking speeds [18]. K T and K L were tuned for Gait I by exploring the range 0-1.0 s m in 0.25 increments and unchanged for Gait II.…”
Section: Gait Selection and Experimental Proceduresmentioning
confidence: 99%
“…This paper designs and experimentally validates such a heuristic-based controller for the five-link biped ERNIE [17] in Fig. 1, whose physical parameters with curved feet installed [18] are listed in Table I. II. HZD-BASED & ORBITAL STABILIZATION CONTROL Both HZD-based and orbital stabilization control use the zero dynamics [19] of an underactuated system, which for planar bipeds are found using feedback linearization [15].…”
Section: Introductionmentioning
confidence: 99%
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