2019
DOI: 10.1177/0959651819861249
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Modeling and characterization of the shape memory alloy–based morphing wing behavior using proposed rate-dependent Prandtl-Ishlinskii models

Abstract: Unique features of shape memory alloys make them a proper actuation choice in various control systems. However, their nonlinear hysteresis behavior negatively affects wide utilization of such materials in structure actuation. In this study, the frequency effect on the hysteresis behavior of a shape memory alloy–actuated structure is experimentally investigated, and also two proposed versions of rate-dependent Prandtl-Ishlinskii (modified rate-dependent Prandtl-Ishlinskii and revised modified rate-dependent Pra… Show more

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Cited by 12 publications
(7 citation statements)
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“…To model the NiTi hysteresis effect, we adopted the generalized Prandtl-Ishlinskii (GPI) hysteresis model (Al Janaideh et al, 2008Basaeri et al, 2019;Falvo et al, 2007;Janaideh et al, 2008;Liu and Su, 2011;Shakiba et al, 2019;Sayyaadi et al, 2011;Sayyaadi and Zakerzadeh, 2012;Zakerzadeh and Sayyaadi, 2014). The envelop function g l and g r for the increase and decrease input-output relationship and the input v(t) 2 C m ½0, t E , where v(t) = ½T , s(t), provide input that comprises the temperature T and the applied stress s. The stress-dependent generalized play operator can be written as…”
Section: Including Stress-dependency In the Generalized Prandtl-ishlinskii Modelmentioning
confidence: 99%
“…To model the NiTi hysteresis effect, we adopted the generalized Prandtl-Ishlinskii (GPI) hysteresis model (Al Janaideh et al, 2008Basaeri et al, 2019;Falvo et al, 2007;Janaideh et al, 2008;Liu and Su, 2011;Shakiba et al, 2019;Sayyaadi et al, 2011;Sayyaadi and Zakerzadeh, 2012;Zakerzadeh and Sayyaadi, 2014). The envelop function g l and g r for the increase and decrease input-output relationship and the input v(t) 2 C m ½0, t E , where v(t) = ½T , s(t), provide input that comprises the temperature T and the applied stress s. The stress-dependent generalized play operator can be written as…”
Section: Including Stress-dependency In the Generalized Prandtl-ishlinskii Modelmentioning
confidence: 99%
“…RDPI model is calculated by a summation of weighted rate-dependent play operators. The output of RDPI model y(t) is as follows [24]:…”
Section: Deadband Rate-dependent Prandtl-ishlinskii Modelmentioning
confidence: 99%
“…Hysteresis in SMAs refers to the phenomenon where the material exhibits different behaviors during loading and unloading cycles so the material's response is history-dependent, meaning it depends not only on the current input but also on its previous states. Hysteresis models can be classified into two main categories: operator-based models like Preisach [9], Krasnoselskii-Pokrovskii [10], and Prandtl-Ishlinskii [11] that use play operators and differential equation-based models [12,13]. Operator-based models can accurately predict hysteresis but require complex computations.…”
Section: Introductionmentioning
confidence: 99%