2017
DOI: 10.1109/tmech.2017.2687979
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Force-Mode Control of Rotary Series Elastic Actuators in a Lower Extremity Exoskeleton Using Model-Inverse Time Delay Control

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Cited by 95 publications
(24 citation statements)
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References 39 publications
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“…The SEA protects the robot from shock when it collides with an object [57]. It is even applied in exoskeletons for interactive force control between human and the robot coworker [91]. Despite the success of SEA, it may not be the best actuator for robots that need high degrees of stiffness.…”
Section: Hydraulic Actuatorsmentioning
confidence: 99%
“…The SEA protects the robot from shock when it collides with an object [57]. It is even applied in exoskeletons for interactive force control between human and the robot coworker [91]. Despite the success of SEA, it may not be the best actuator for robots that need high degrees of stiffness.…”
Section: Hydraulic Actuatorsmentioning
confidence: 99%
“…The zero torque controller is actually a position controller as the torque of the MACCEPAs can be directly estimated from the joint angle, in much the same way as a SEA. Kim et al [125] have proposed a control method called "model-inverse time delay control" (MiTDC) for lower-extremity exoskeleton systems driven by a SEA. MiTDC improves upon TDC by adding in virtual referencing.…”
Section: Interaction Force-based Torque Assistmentioning
confidence: 99%
“…Different from the existing TDC schemes [14][15][16][17][18][19][20][21][22][23][24][25][26][27], our proposed TDC scheme uses a combined reaching law to enhance the control performance under time-varying uncertainties. Taking (9) and (10) for further analysis, we can see that the combined reaching law has two elements, i.e., a well-known fast-TSM-type reaching law and a constant speed reaching law with adaptive gain.…”
Section: Tdc Scheme Design With Antsm Dynamicsmentioning
confidence: 99%
“…Equation (30) will still be NTSM manifold form as (7) under the condition that ( − (̇) − ) > 0 holds; therefore, will converge to the following field within finite time: Thus, the system trajectories will be enforced into the field (27), (31), and (32) within finite time. Then, the stability of the closed-loop control system is proved.…”
Section: Stability Analysismentioning
confidence: 99%
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