1985
DOI: 10.1109/tac.1985.1103978
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Dynamics of nonrigid articulated robot linkages

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Cited by 56 publications
(5 citation statements)
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“…By using the Lagrange multiplier method, we derive dynamic equations of joint angles, vibrations of the flexible links, and constraint forces. In the previous usual models 5 Simulation results confirm that the controller performs remarkably well.…”
Section: Introductionsupporting
confidence: 56%
“…By using the Lagrange multiplier method, we derive dynamic equations of joint angles, vibrations of the flexible links, and constraint forces. In the previous usual models 5 Simulation results confirm that the controller performs remarkably well.…”
Section: Introductionsupporting
confidence: 56%
“…Book and Majette [1983] (9) determined the feedback gains of the controller using frequencydomain and state-space representations. Judd and Falkenburg [1985] (10) studied the control problem from the point of view of generating the desired trajectory and avoiding singularities simultaneously. Kanoh et al…”
Section: Dynamic Modelling Using Assumed Modes Methodsmentioning
confidence: 99%
“…It is also found that to describe the active control of vibrations, the state-space model can accurately represent the system without sacrificing its simplicity. Trajectory control using forward and inverse dynamics methods [Judd and Falkenburg, 1985] (7) , [Dado and Soni, 1986] (19) and effect of gravity [Luca and Siciliano, 1993] (134) on the motion of flexible links were studied in one or two papers. Few authors recommended the use of nonlinear beam theory ([Simo and Vu-Quoc, 1987] (23) , [Hu and Ulsoy, 1994] (28) ) to account for geometric nonlinearities and a nonlinear controller ([Marino and Spong, 1986] (35) , [Khorrami et al, 1995] (135) ) for effentrol of flexible manipulators.…”
Section: Inertial Frame Of Referencementioning
confidence: 99%
“…Other models for flexible members essentially treat the structure as a single spring and ignore the effects of modes of vibration altogether [6]. In addition, many models consider a single spatial dimension of flexure, or propose superposition of the single-dimensional results to model the motions of a single link in threedimensional space (see, for example, [1,4,6]). …”
Section: Introductionmentioning
confidence: 99%
“…A more realistic formulation must, of course, consider three-dimensional deformations (see, for example, [6,7]. Assuming small deflections for the vibration modes, one could, in principle, superimpose two Euler equation models for transverse motions with a waveequation model accounting for torsional oscillations in the link.…”
Section: Introductionmentioning
confidence: 99%