A spatial impedance controller for robotic manipulation

Ernest Fasse, Jan F. Broenink

Research output: Contribution to journalArticleAcademicpeer-review

52 Citations (Scopus)
227 Downloads (Pure)

Abstract

Mechanical impedance is the dynamic generalization of stiffness, and determines interactive behavior by definition. Although the argument for explicitly controlling impedance is strong, impedance control has had only a modest impact on robotic manipulator control practice. This is due in part to the fact that it is difficult to select suitable impedances given tasks. A spatial impedance controller is presented that simplifies impedance selection. Impedance is characterized using ¿spatially affine¿ families of compliance and damping, which are characterized by nonspatial and spatial parameters. Nonspatial parameters are selected independently of configuration of the object with which the robot must interact. Spatial parameters depend on object configurations, but transform in an intuitive, well-defined way. Control laws corresponding to these compliance and damping families are derived assuming a commonly used robot model. While the compliance control law was implemented in simulation and on a real robot, this paper emphasizes the underlying theory
Original languageEnglish
Pages (from-to)546-556
Number of pages11
JournalIEEE transactions on robotics and automation
Volume13
Issue number4
DOIs
Publication statusPublished - 1997

Fingerprint

Robotics
Robots
Controllers
Damping
Compliance control
Manipulators
Stiffness
Compliance

Keywords

  • METIS-111805
  • IR-14822
  • Compliant motion
  • Impedance control
  • Manipulation
  • Stiffness control

Cite this

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abstract = "Mechanical impedance is the dynamic generalization of stiffness, and determines interactive behavior by definition. Although the argument for explicitly controlling impedance is strong, impedance control has had only a modest impact on robotic manipulator control practice. This is due in part to the fact that it is difficult to select suitable impedances given tasks. A spatial impedance controller is presented that simplifies impedance selection. Impedance is characterized using ¿spatially affine¿ families of compliance and damping, which are characterized by nonspatial and spatial parameters. Nonspatial parameters are selected independently of configuration of the object with which the robot must interact. Spatial parameters depend on object configurations, but transform in an intuitive, well-defined way. Control laws corresponding to these compliance and damping families are derived assuming a commonly used robot model. While the compliance control law was implemented in simulation and on a real robot, this paper emphasizes the underlying theory",
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A spatial impedance controller for robotic manipulation. / Fasse, Ernest; Broenink, Jan F.

In: IEEE transactions on robotics and automation, Vol. 13, No. 4, 1997, p. 546-556.

Research output: Contribution to journalArticleAcademicpeer-review

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AU - Broenink, Jan F.

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AB - Mechanical impedance is the dynamic generalization of stiffness, and determines interactive behavior by definition. Although the argument for explicitly controlling impedance is strong, impedance control has had only a modest impact on robotic manipulator control practice. This is due in part to the fact that it is difficult to select suitable impedances given tasks. A spatial impedance controller is presented that simplifies impedance selection. Impedance is characterized using ¿spatially affine¿ families of compliance and damping, which are characterized by nonspatial and spatial parameters. Nonspatial parameters are selected independently of configuration of the object with which the robot must interact. Spatial parameters depend on object configurations, but transform in an intuitive, well-defined way. Control laws corresponding to these compliance and damping families are derived assuming a commonly used robot model. While the compliance control law was implemented in simulation and on a real robot, this paper emphasizes the underlying theory

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