TY - JOUR
T1 - Stable, Robust Hybrid Zero Dynamics Control of Powered Lower-Limb Prostheses
AU - Martin, Anne E.
AU - Gregg, Robert D.
N1 - Funding Information:
Manuscript received May 22, 2016; revised December 2, 2016; accepted December 16, 2016. Date of publication January 5, 2017; date of current version July 26, 2017. This work was supported by the National Institute of Child Health & Human Development of the NIH under Award Number DP2HD080349. Recommended by Associate Editor S. Tarbouriech. Recommended by Associate Editor S. Miani.
Publisher Copyright:
© 2017 IEEE.
PY - 2017/8
Y1 - 2017/8
N2 - To improve the quality of life for lower-limb amputees, powered prostheses are being developed. Advanced control schemes from the field of bipedal robots, such as hybrid zero dynamics (HZD), may provide great performance. HZD-based control specifies the motion of the actuated joints using output functions to be zeroed, the required torques are calculated using input-output linearization. For one-step periodic gaits, there is an analytic metric of stability. To apply HZD-based control on a powered prosthesis, several modifications must be made. Because the prosthesis and amputee are only connected via the socket, the prosthesis controller does not have access to the full state of the biped, which decentralizes the form of the input-output linearization. The differences between the amputated and contralateral sides result in a two-step periodic gait, which requires the orbital stability metric to be extended. In addition, because human gait is variable, the prosthesis controller must be robust to continuous moderate perturbations. This robustness is proved using local input-to-state stability and demonstrated with simulations of an above-knee amputee model.
AB - To improve the quality of life for lower-limb amputees, powered prostheses are being developed. Advanced control schemes from the field of bipedal robots, such as hybrid zero dynamics (HZD), may provide great performance. HZD-based control specifies the motion of the actuated joints using output functions to be zeroed, the required torques are calculated using input-output linearization. For one-step periodic gaits, there is an analytic metric of stability. To apply HZD-based control on a powered prosthesis, several modifications must be made. Because the prosthesis and amputee are only connected via the socket, the prosthesis controller does not have access to the full state of the biped, which decentralizes the form of the input-output linearization. The differences between the amputated and contralateral sides result in a two-step periodic gait, which requires the orbital stability metric to be extended. In addition, because human gait is variable, the prosthesis controller must be robust to continuous moderate perturbations. This robustness is proved using local input-to-state stability and demonstrated with simulations of an above-knee amputee model.
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U2 - 10.1109/TAC.2017.2648040
DO - 10.1109/TAC.2017.2648040
M3 - Article
C2 - 29276305
AN - SCOPUS:85029330736
SN - 0018-9286
VL - 62
SP - 3930
EP - 3942
JO - IEEE Transactions on Automatic Control
JF - IEEE Transactions on Automatic Control
IS - 8
M1 - 7807223
ER -