Publication | Closed Access
Neural net robot controller with guaranteed tracking performance
33
Citations
14
References
2002
Year
Unknown Venue
Motion ControlRobot ControlRobotic SystemsEngineeringFeedforward ControlAerospace EngineeringControl ScienceMechatronicsMechanical SystemsNeural NetSystems EngineeringAutonomous SystemsRobot LearningNn ControllerLearning ControlRoboticsTracking ControlPassive Nn
The paper develops a neural‑net controller for a general serial‑link robot arm and investigates the role of persistency of excitation. The controller uses a two‑layer neural network with a parameter‑linear, passivity‑based design, and online weight‑tuning (including a back‑propagation correction and a robustifying signal) guarantees bounded weights and tracking via an outer tracking loop initialized at zero. The study demonstrates that standard back‑propagation can produce unbounded neural‑network weights in real‑time closed‑loop control when the network cannot exactly reconstruct the required control function or when bounded unknown disturbances are present.
A neural net (NN) controller for a general serial-link robot arm is developed. The NN has two layers so that linearity in the parameters holds, but the "net functional reconstruction error" and robot disturbance input are taken as nonzero. The structure of the NN controller is derived using a filtered error/passivity approach, leading to new NN passivity properties. Online weight tuning algorithms including a correction term to backpropagation, plus an added robustifying signal, guarantee tracking as well as bounded NN weights. The NN controller structure has an outer tracking loop so that the NN weights are conveniently initialized at zero, with learning occurring online in real-time. It is shown that standard backpropagation, when used for real-time closed-loop control, can yield unbounded NN weights if (1) the net cannot exactly reconstruct a certain required control function or (2) there are bounded unknown disturbances in the robot dynamics. The role of persistency of excitation is explored.
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