文摘
A simplified OGY-based control method of the compass-gait biped model is proposed. We analyze the walking dynamics under control via bifurcation diagrams. We show the emergence of bifurcations and chaos. The period-doubling bifurcation, the cyclic-fold bifurcation, the period remerging, and the period bubbling are exhibited. A comparison between nonlinear phenomena displayed in the impulsive hybrid nonlinear dynamics and the hybrid Poincaré map is achieved.