2004
DOI: 10.1177/095965180421800601
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Precision force and position control of an ionic polymer metal composite

Abstract: In this paper, model-based precision force and position control of an ionic polymer metal composite (IPMC) is presented. A 23.8 mm × 3.4 mm × 0.16 mm IPMC strip was used as an actuator in a cantilever configuration. Open-loop force and position responses of an IPMC are not repeatable, and hence closed-loop precision control is of critical importance to ensure proper functioning, repeat-ability and reliability. After feedback controllers were designed and implemented with empirically obtained fourth-order plant… Show more

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Cited by 43 publications
(26 citation statements)
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“…Typical dimensions of such systems are (40mm × 10mm × 0.2mm) [8], (15mm × 2mm × 0.3mm) [25] and (23.8mm × 3.4mm × 0.16mm) [26]. The stiffness of micromanipulation systems can vary from tens to hundreds N/m, such as the one studied in a previous work [28].…”
Section: Description Of the Experimental Setupmentioning
confidence: 99%
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“…Typical dimensions of such systems are (40mm × 10mm × 0.2mm) [8], (15mm × 2mm × 0.3mm) [25] and (23.8mm × 3.4mm × 0.16mm) [26]. The stiffness of micromanipulation systems can vary from tens to hundreds N/m, such as the one studied in a previous work [28].…”
Section: Description Of the Experimental Setupmentioning
confidence: 99%
“…The control part is not treated although it is the main perspective of the work. We have then focused our study on kind of micromanipulation systems using cantilevers as end effectors with lengths in the order of several tens of millimeters, such as those designed in [8] [25] [26]. Such systems are often characterized by low resonance frequencies (below 1KHz) and are particularly sensitive to the environmental noise leading to significant vibrations around the resonance.…”
Section: Introductionmentioning
confidence: 99%
“…The white-box models, on the other hand, attempt to model physical processes taking place within the actuator, which are usually nonlinear models. For linear models, linear quadratic regulator (LQR), proportional integral and derivative (PID), adaptive fuzzy algorithm and impedance control scheme have been designed in precise position control [4]. Moreover, the IPMC shows mainly nonlinear behaviors in characteristics of large strain and stress, and a practical mathematical model and an effective control method are desirable in precise position control.…”
Section: Introductionmentioning
confidence: 99%
“…An empirical controlled model by Kanno et al was developed and optimized with curve-fit routines based on open-loop step responses with three stages, i.e., electrical, stress generation, and mechanical stages [6][7][8]. Feedback compensators were designed using a similar model in a cantilever configuration to study its open-loop and closedloop behaviors [9][10]. Other IPMC modeling methods presented in [11][12].…”
Section: Introductionmentioning
confidence: 99%