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Robert D. Gregg

Researcher at University of Michigan

Publications -  134
Citations -  2949

Robert D. Gregg is an academic researcher from University of Michigan. The author has contributed to research in topics: Gait (human) & Control theory. The author has an hindex of 27, co-authored 119 publications receiving 2116 citations. Previous affiliations of Robert D. Gregg include University of Illinois at Urbana–Champaign & University of Texas at Austin.

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Virtual constraint control of a powered prosthetic leg: From simulation to experiments with transfemoral amputees

TL;DR: This paper derives exact and approximate control laws for a partial feedback linearization to enforce virtual constraints on a prosthetic leg and encodes a human-inspired invariance property called effective shape into virtual constraints for the stance period.
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Continuous-Phase Control of a Powered Knee–Ankle Prosthesis: Amputee Experiments Across Speeds and Inclines

TL;DR: This paper presents a control approach that unifies the gait cycle of a powered knee–ankle prosthesis using a continuous, user-synchronized sense of phase, which minimized the configuration time of the prosthesis.
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The Difference Between Stiffness and Quasi-Stiffness in the Context of Biomechanical Modeling

TL;DR: The difference between the stiffness and quasi-stiffness is demonstrated using a simple impedance-controlled inverted pendulum model and a more sophisticated biped walking model, each with the ability to modify the trajectory of an impedance controller's equilibrium angle position.
Proceedings ArticleDOI

Is there life after Zeno? Taking executions past the breaking (Zeno) point

TL;DR: In this article, the authors propose a method for extending Zeno executions past a Zeno point for a class of hybrid systems, called Lagrangian hybrid systems (LHBs).
Journal ArticleDOI

A Robust Parameterization of Human Gait Patterns Across Phase-Shifting Perturbations

TL;DR: This paper analytically derive an ideal phase variable (the hip phase angle) that is provably monotonic and bounded throughout the gait cycle that is best explained by local (ipsilateral) hip phase angles that are synchronized during the double-support period.