2008
DOI: 10.1109/tmech.2008.918494
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Precise Tip Positioning of a Flexible Manipulator Using Resonant Control

Abstract: Abstract-A single-link flexible manipulator is fabricated to represent a typical flexible robotic arm. This flexible manipulator is modeled as an SIMO system with the motor torque as the input and the hub angle and the tip position as the outputs. The two transfer functions are identified using a frequency-domain system identification method, and the resonant modes are determined. A feedback loop around the hub angle response with a resonant controller is designed to damp the resonant modes. A high-gain integr… Show more

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Cited by 60 publications
(32 citation statements)
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“…It is also called collocated velocity feedback controller because it avoids closed-loop instabilities due to spill over effects. Ideally to control vibration by damping, the control should be restricted to resonant frequencies only [1].…”
Section: Resonant Controller Design (Inner Loop)mentioning
confidence: 99%
See 3 more Smart Citations
“…It is also called collocated velocity feedback controller because it avoids closed-loop instabilities due to spill over effects. Ideally to control vibration by damping, the control should be restricted to resonant frequencies only [1].…”
Section: Resonant Controller Design (Inner Loop)mentioning
confidence: 99%
“…WhereN is the number of resonant modes need to be controlled, ߜ is the damping ratio, ‫ݓ‬ is the resonant frequency and ߙ is a constant parameter ranging from 0≤ ߙ ≤ 150 [1]. In this study the resonant controller is designed using ten (10) elements; three resonant modes are considered which are‫ݓ‬ ଵ , ‫ݓ‬ ଶ ܽ݊݀ ‫ݓ‬ ଷ .…”
Section: Resonant Controller Design (Inner Loop)mentioning
confidence: 99%
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“…Also, the positive-position feedback control scheme in [16], [17], can be considered using the NI framework. Furthermore, other control methodologies in the literature such as integral resonant control (IRC) [18] and resonant feedback control [19], [20], fit into the NI framework and their stability robustness properties can be explained by NI systems theory.…”
Section: Introductionmentioning
confidence: 99%