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Rapid Stability Margin Estimation for Contact-Rich Locomotion

2021 IEEE/RSJ International Conference on Intelligent Robots and Systems (IROS)(2021)

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摘要
The efficient evaluation the dynamic stability of legged robots on non-coplanar terrains is important when developing motion planning and control policies. The inference time of this measure has a strong influence on how fast a robot can react to unexpected events, plan its future footsteps or its body trajectory. Existing approaches suitable for real-time decision making are either limited to flat ground or to quasi-static locomotion. Furthermore, joint-space feasibility constraints are usually not considered in receding-horizon planning as their high dimensionality prohibits this. In this paper we propose the usage of a stability criterion for dynamic locomotion on rough terrain based on the Feasible Region (FR) and the Instantaneous Capture Point (ICP) and we leverage a Neural Network (NN) to quickly estimate it. We show that our network achieves satisfactory accuracy with respect to its analytical counterpart with a speed up of three orders-of-magnitude. It also enables the evaluation of the stability margin's gradient. We demonstrate this learned stability margin in two diverse applications - Reinforcement Learning (RL) and nonlinear Trajectory Optimization (TO) for legged robots. We demonstrate on a full-sized quadruped robot that the network enables the computation of physically-realizable Center of Mass (CoM) trajectories and foothold locations satisfying friction constraints and joint-torque limits in a receding-horizon fashion and on non-coplanar terrains.
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关键词
rapid stability margin estimation,contact-rich locomotion,dynamic stability,legged robots,noncoplanar terrains,motion planning,control policies,decision making,quasistatic locomotion,joint-space feasibility constraints,receding-horizon planning,dynamic locomotion,instantaneous capture point,neural network,analytical counterpart,foothold locations,friction constraints,joint-torque limits,receding-horizon fashion,feasible region,FR,ICP,NN,nonlinear trajectory optimization,RL,center of mass,CoM,full-sized quadruped robot,diverse applications - reinforcement learning,learn stability margin
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