2001
DOI: 10.1016/s0020-7683(01)00118-4
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Modeling of the thermomechanical behavior of porous shape memory alloys

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Cited by 88 publications
(61 citation statements)
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References 42 publications
(39 reference statements)
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“…Efforts to model the effective thermomechanical response of porous SMAs have been made by Lagoudas et al (2001), Qidwai et al (2001), and Entchev and Lagoudas (2001). In these works the mechanical quasi-static behavior of porous NiTi was modeled using a micromechanics averaging model and Unit Cell Finite Element Method (UCFEM).…”
Section: Pseudoelastic Testing Of Porous Niti Under Uniaxial Quasi-stmentioning
confidence: 99%
“…Efforts to model the effective thermomechanical response of porous SMAs have been made by Lagoudas et al (2001), Qidwai et al (2001), and Entchev and Lagoudas (2001). In these works the mechanical quasi-static behavior of porous NiTi was modeled using a micromechanics averaging model and Unit Cell Finite Element Method (UCFEM).…”
Section: Pseudoelastic Testing Of Porous Niti Under Uniaxial Quasi-stmentioning
confidence: 99%
“…Due to the periodicity and symmetry exhibited by this foam, there is no need to reproduce a complete foam structure, since only a small part of it is needed to capture the macroscale behaviour of the foam, provided that the specific boundary conditions are applied (addressed in the next section). This approach, the so-called Unit Cell Finite Element Method (UCFEM), has already been widely used [27,28] and makes it possible to circumvent the huge numerical weight exhibited by a full foam model.…”
Section: Geometrical Aspectsmentioning
confidence: 99%
“…As suggested in [18,9], for rectangular 2D unit cells with the total dimensions along the two coordinate axes 1 x , 2 x denoted by 1 2a and 2 2a , the classical periodicity conditions:…”
Section: Periodic Microstructurementioning
confidence: 99%
“…The porous SMA material can be treated as a composite with SMA as the matrix and pores as the inclusions. In order to derive the mechanical response of porous SMA, micromechanical averaging techniques have been developed in the available literature, as for instance [9,10]. Indeed, different micromechanical and homogenization techniques, usually applied to study composites can be used to model porous SMA, such as the Eshelby dilute inclusion technique or the Mori-Tanaka scheme [11,12] or the selfconsistent method.…”
Section: Introductionmentioning
confidence: 99%