4.6 Article

Robust compound control of dynamic bipedal robots

Journal

MECHATRONICS
Volume 59, Issue -, Pages 154-167

Publisher

PERGAMON-ELSEVIER SCIENCE LTD
DOI: 10.1016/j.mechatronics.2019.04.002

Keywords

Dynamic bipedal robots; Generalized proportional integral control; Virtual holonomic constraints; Hybrid zero dynamics

Funding

  1. Office of Research at the National University of Colombia, Bogota campus [28340, 37662]
  2. National Science Foundation NRT-IGE [1633426]
  3. Fulbright Commission in Colombia
  4. Colombian Administrative Department of Science, Technology and Innovation Colciencias
  5. Direct For Education and Human Resources
  6. Division Of Graduate Education [1633426] Funding Source: National Science Foundation

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This paper presents a robust compound control strategy to produce a stable gait in dynamic bipedal robots under random perturbations. The proposed control strategy consists of two interactive loops: an adaptive trajectory generator and a robust trajectory tracking controller. The adaptive trajectory generator produces references for the robot controlled joints without a-priori knowledge of the terrain features and minimizes the effects of disturbances and model uncertainties during the gait, particularly during the support-leg exchange. The trajectory tracking controller is a non-switching robust multivariable generalized proportional integral (GPI) controller. The GPI controller rejects external disturbances and uncertainties faced by the robot during the swing walking phase. The proposed control strategy was evaluated on the numerical model of a five-link planar bipedal robot with one degree of under-actuation, four actuators, and point feet. The results showed robust performance and stability under external disturbances and model parameter uncertainties on uneven terrain with uphills and downhills. The stability of the gait was proven through the computation of a Poincare return map for a hybrid zero dynamics with uncertainties (HZDU) model, which shows convergence to a bounded neighborhood of a nominal orbital periodic behavior.

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