1988
DOI: 10.1109/9.1220
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Feedback stabilization and tracking of constrained robots

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Cited by 678 publications
(292 citation statements)
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“…In recent years, force control has been intensively studied to design force-based control methods such as operational space method [38], dynamic hybrid position-force control [39], compliant motion control [40,41], object impedance control [42], motor dynamics-based hybrid control [43] and adaptive force control [44][45][46]. However, conventional force and position based control methods suffer from kinematic and dynamic stability issues as investigated in [47 48], friction and stiction problems as identified in [49], asymptotic stability issues in impedance and Cartesian compliance control [50], dynamic problems [51] and the bandwidth limitation investigation [52].…”
Section: Control Architecturementioning
confidence: 99%
“…In recent years, force control has been intensively studied to design force-based control methods such as operational space method [38], dynamic hybrid position-force control [39], compliant motion control [40,41], object impedance control [42], motor dynamics-based hybrid control [43] and adaptive force control [44][45][46]. However, conventional force and position based control methods suffer from kinematic and dynamic stability issues as investigated in [47 48], friction and stiction problems as identified in [49], asymptotic stability issues in impedance and Cartesian compliance control [50], dynamic problems [51] and the bandwidth limitation investigation [52].…”
Section: Control Architecturementioning
confidence: 99%
“…Therefore, cooperation control strategies for a multiple robot system should concentrate on the motion constraints analysis. References [10] and [11] support such opinions. In their work, a formulation of system model based on nonlinear differential algebraic system theory is presented that integrates the kinematic constraints as the algebraic part of system model.…”
Section: Introductionmentioning
confidence: 91%
“…Since U nc − F (q,q) = M (q)q e − C(q,q)s − γ 1 s, (q e ) p = 0 and s p = 0, (22) rewrites as (19) and the proof is finished. It is noteworthy that [15].…”
Section: Is the Inverse Of The De-mentioning
confidence: 99%
“…In order to overcome some difficulties that can appear in the controller definition, the dynamical equations (1) will be expressed in the generalized coordinates introduced by McClamroch & Wang [15]. We suppose that the generalized coordinates transformation holds globally in Φ, which may obviously not be the case in general.…”
Section: Controller Designmentioning
confidence: 99%