IEEE Transactions on Robotics · 2013 · 167 citations · 59 references
EngineeringMechanical EngineeringRobotics EngineeringActuatorsRobot KinematicsRoboticsActuation SystemsActuator ControlActuator DynamicsImpedance ControlKinematic ConstraintsRobot ComplianceActuation RedundancyCompliant ActuatorsConstraintsStiffness ControlStiffness OptimizationTorqueVariable Impedance ControlVariable-stiffness Actuators
Anthropomorphic robots that aim to approach human performance agility and efficiency are typically highly redundant not only in their kinematics but also in actuation. Variable-impedance actuators, used to drive many of these devices, are capable of modulating torque and impedance (stiffness and/or damping) simultaneously, continuously, and independently. These actuators are, however, nonlinear and assert numerous constraints, e.g., range, rate, and effort limits on the dynamics. Finding a control strategy that makes use of the intrinsic dynamics and capacity of compliant actuators for such redundant, nonlinear, and constrained systems is nontrivial. In this study, we propose a framework for optimization of torque and impedance profiles in order to maximize task performance, which is tuned to the complex hardware and incorporating real-world actuation constraints. Simulation study and hardware experiments 1) demonstrate the effects of actuation constraints during impedance control, 2) show applicability of the present framework to simultaneous torque and temporal stiffness optimization under constraints that are imposed by real-world actuators, and 3) validate the benefits of the proposed approach under experimental conditions.
59
System identification—Theory for the user
Naresh K. Sinha · Automatica · 1989 · 9.2K citations
The Mathematical Theory of Optimal Processes.
E. K. Blum, Pontryagin, Boltyanskii et al. · American Mathematical Monthly · 1963 · 4.3K citations
The Mathematical Theory of Optimal Processes
Richard Bellman, L. S. Pontryagin, V. G. Boltyanskiĭ et al. · Econometrica · 1965 · 4.3K citations
Principles of mathematical analysis
Carl Hammer · Journal of the Franklin Institute · 1953 · 4.1K citations