2015
DOI: 10.1109/tmech.2014.2359969
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Output-Feedback Adaptive Control of Networked Teleoperation System With Time-Varying Delay and Bounded Inputs

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Cited by 98 publications
(37 citation statements)
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“…Furthermore, with the Jacobian matrix J m ( q m ), we have the relations between the torques and the forces τm=JmTfalse(qmfalse)um, τh=JmTfalse(qmfalse)Fh, where u m , FhRn are defined as um:=colfalse(hmT,ηmTfalse), Fh:=colfalse(hhT,ηhTfalse), respectively; hkRn1 represents the linear forces; and ηkRn2 represents the moments with k = { m , h }, n = n 1 + n 2 . With trueq˙m=Jm1false(qmfalse)truer˙m (see other works for details), finally, the task‐space model of the master can be obtained as trueM˘mtruer¨m+trueC˘mtruer˙m+trueG˘m+Bfm+Dm=um+Fh, where Jm1Jm=In is used, trueM˘m=false(Jm1false)…”
Section: Preliminariesmentioning
confidence: 99%
“…Furthermore, with the Jacobian matrix J m ( q m ), we have the relations between the torques and the forces τm=JmTfalse(qmfalse)um, τh=JmTfalse(qmfalse)Fh, where u m , FhRn are defined as um:=colfalse(hmT,ηmTfalse), Fh:=colfalse(hhT,ηhTfalse), respectively; hkRn1 represents the linear forces; and ηkRn2 represents the moments with k = { m , h }, n = n 1 + n 2 . With trueq˙m=Jm1false(qmfalse)truer˙m (see other works for details), finally, the task‐space model of the master can be obtained as trueM˘mtruer¨m+trueC˘mtruer˙m+trueG˘m+Bfm+Dm=um+Fh, where Jm1Jm=In is used, trueM˘m=false(Jm1false)…”
Section: Preliminariesmentioning
confidence: 99%
“…Although the variable structure antiwindup controller showed a good performance in the integrator windup case [6], some preset parameters were needed that were difficult to determine because expert knowledge was required. Some antiwindup controllers were also based on observer [7], internal model control [8], saturation feedback control [9], and dynamic complement [10].…”
Section: Introductionmentioning
confidence: 99%
“…Few remarkable works deal with the control of teleoperators without relying on velocity measurements. () In the work of Garcia‐Valdovinos et al, a sliding control technique was used to control a linearized version of the local and remote manipulators, making use of measurements of the force of human and environment. An adaptive control scheme, to render the teleoperator input‐to‐state stable, was provided in the work of Polushin et al The work of Hua and Liu proves boundedness of the position error using a high‐gain velocity observer.…”
Section: Introductionmentioning
confidence: 99%
“…The stability analysis relies in the solution of a linear matrix inequality (LMI) that heavily depends on viscous friction. Furthermore, Hua et al proposed a terminal‐sliding‐mode scheme to obtain an estimation of the manipulators' velocities in finite time, and this estimation was used in a bounded proportional‐derivative‐like controller to establish, after the solution of an LMI, asymptotic convergence of position error and velocities to zero. In the work of Sarras et al, the immersion and invariance (I&I) velocity observer() was ported to the bilateral teleoperator control.…”
Section: Introductionmentioning
confidence: 99%
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