2014
DOI: 10.1016/j.ijmecsci.2014.04.009
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An analytical solution for shape-memory-polymer Euler–Bernoulli beams under bending

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Cited by 39 publications
(26 citation statements)
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“…Complementarily, Baghani et al (2012b) introduced a constitutive model for SMPs in the small strain regime. Based on this model, they developed a 3D constitutive model under time-dependent multiaxial thermomechanical loading conditions (Baghani et al, 2014a; Baghani et al, 2014b; Baghani and Naghdabadi, 2012). In another work, Baghani et al (2012a) studied the shape memory behavior of helical springs under axial force, both analytically and numerically.…”
Section: Introductionmentioning
confidence: 99%
“…Complementarily, Baghani et al (2012b) introduced a constitutive model for SMPs in the small strain regime. Based on this model, they developed a 3D constitutive model under time-dependent multiaxial thermomechanical loading conditions (Baghani et al, 2014a; Baghani et al, 2014b; Baghani and Naghdabadi, 2012). In another work, Baghani et al (2012a) studied the shape memory behavior of helical springs under axial force, both analytically and numerically.…”
Section: Introductionmentioning
confidence: 99%
“…These temperature-dependent models were based on the well-known Arruda-Boyce model (Arruda and Boyce, 1993), which includes detailed microscopic features of SMPs. Recently, complex problems involving beam, film, and stents have been efficiently analyzed using such numerical methods (Baghani, 2014;Baghani et al, 2014b;Baghani et al, 2012a;Baghani et al, 2012b;Baghani et al, 2012c;Diani et al, 2012;. However, those studies did not propose an appropriate model for large deformation.…”
Section: Accepted M Manuscriptmentioning
confidence: 99%
“…Two-way SMP beam bending could have a vast range of applications due to its shape as well as force recovery characteristic, for example, in actuators and sensors (Meng et al, 2013). Baghani et al (2014), employing their constitutive model (Baghani et al, 2012), attempted to present an analytical solution for an SMP beam based on Euler-Bernoulli beam theory (EBBT; Baghani et al, 2014). Ghosh et al (2013) developed a finite-element formulation for EBBT.…”
Section: Introductionmentioning
confidence: 99%