2022
DOI: 10.1007/s00170-022-08652-z
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A robot learning from demonstration framework for skillful small parts assembly

Abstract: Increasing demand for higher production flexibility and smaller production batch size pushes the development of manufacturing expertise towards robotic solutions with fast setup and reprogram capability. Aiming to facilitate assembly lines with robots, the learning from demonstration (LfD) paradigm has attracted attention. A robot LfD framework designed for skillful small parts assembly applications is developed, which takes position, orientation and wrench demonstration data into consideration while utilizes … Show more

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Cited by 15 publications
(13 citation statements)
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“…J (•) ∈ R 6×7 denote the Jacobian matrix [16], and h(•) represents the robot's dynamics that allows for gravity compensation torque, Coriolis force, and friction. The operators log(•), exp(•), * , • denote the logarithmic map, exponential map, product, and conjugate of the unit quaternion [10]. In each control period, the goal pose update law updates the p g,t and p g,t in (2):…”
Section: Overviewmentioning
confidence: 99%
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“…J (•) ∈ R 6×7 denote the Jacobian matrix [16], and h(•) represents the robot's dynamics that allows for gravity compensation torque, Coriolis force, and friction. The operators log(•), exp(•), * , • denote the logarithmic map, exponential map, product, and conjugate of the unit quaternion [10]. In each control period, the goal pose update law updates the p g,t and p g,t in (2):…”
Section: Overviewmentioning
confidence: 99%
“…All of those movements can be viewed as the screw movements with finite pitch [16]. The rotation movement primitive consists of the controller (2) and the goal update law (10). p g,t+1 = p g,t q g,t+1 = exp δ t β q d s * q g,t (10) where β q > 0 is the goal orientation update coefficient.…”
Section: Rotation Movement Primitivementioning
confidence: 99%
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