2023
DOI: 10.1109/tie.2022.3163553
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Development of a Butterfly Fractional-Order Backlash-Like Hysteresis Model for Dielectric Elastomer Actuators

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Cited by 16 publications
(4 citation statements)
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“…(xii) Set βu = 0 ∀ u > U. For all the resulting k vi and η pj which correspond to non-zero entries of β, compute the corresponding η vi and k pj based on (36). For all the resulting k vi and η pj which correspond to zero entries of β, set k pj = 0 and remove the differential equations for the corresponding ξ vi and ξ pj in (22).…”
Section: Parameter Identification Algorithmmentioning
confidence: 99%
See 1 more Smart Citation
“…(xii) Set βu = 0 ∀ u > U. For all the resulting k vi and η pj which correspond to non-zero entries of β, compute the corresponding η vi and k pj based on (36). For all the resulting k vi and η pj which correspond to zero entries of β, set k pj = 0 and remove the differential equations for the corresponding ξ vi and ξ pj in (22).…”
Section: Parameter Identification Algorithmmentioning
confidence: 99%
“…Despite their physical interpretability, such models are generally too complex to be used in real-time control applications. Other authors have investigated phenomenological DE models based on mathematical hysteresis operators [33][34][35][36]. Despite being generally accurate, these models lacked physical interpretation and, thus, are only able to reproduce the overall input-output behavior of DE actuator (DEA) systems in a black-box fashion.…”
Section: Introductionmentioning
confidence: 99%
“…Within the scope of fractional-order control, efficient approximations of the fractional-order operators (integrals or derivatives) are needed for practical realization purposes [33], [34], [35], [36]. Also, these approximations enable the use of well-accepted integer order simulation software and stability assessment methods when designing FO controllers.…”
Section: A Fractional-order Calculus Preliminariesmentioning
confidence: 99%
“…[5][6][7] A far less studied topic in the DEA modeling literature concerns the rate-independent hysteretic effects, which are experimentally observed when deforming some materials (e.g., silicone) in the sub-Hz regime, 8 and cannot be described by means of commonly adopted viscoelastic models. In this context, some authors investigated phenomenological models for rate-independent hysteretic effects observed in the voltage-displacement characteristics of DEA devices, [9][10][11][12] while few others focused on the physics-based description of stress-stretch hysteresis of elastomers, 13 or dielectric elastomers 14,15 specifically. On the one hand, phenomenological modeling approaches provide a description of the DEA system based on an input-output black box perspective.…”
Section: Introductionmentioning
confidence: 99%