2017
DOI: 10.1016/j.ijsolstr.2017.04.025
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3D hierarchical multiscale analysis of heterogeneous SMA based materials

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Cited by 25 publications
(6 citation statements)
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“…Several homogenization methods are available in the literature to calculate the homogenized properties of heterogeneous materials; including the classical homogenization method (Dvorak, 1992; Mori and Tanaka, 1973), the first and second order homogenization methods (Geers et al. , 2010; Kouznetsova, 2004), enrichment-based methods (Bayesteh and Mohammadi, 2017; Fish and Yuan, 2007), the eigenstrain method (Oskay and Fish, 2007) and the asymptotic homogenization method (Dehaghani et al. , 2017; Fish et al.…”
Section: Hierarchical Multiscale Homogenization Formulationmentioning
confidence: 99%
See 1 more Smart Citation
“…Several homogenization methods are available in the literature to calculate the homogenized properties of heterogeneous materials; including the classical homogenization method (Dvorak, 1992; Mori and Tanaka, 1973), the first and second order homogenization methods (Geers et al. , 2010; Kouznetsova, 2004), enrichment-based methods (Bayesteh and Mohammadi, 2017; Fish and Yuan, 2007), the eigenstrain method (Oskay and Fish, 2007) and the asymptotic homogenization method (Dehaghani et al. , 2017; Fish et al.…”
Section: Hierarchical Multiscale Homogenization Formulationmentioning
confidence: 99%
“…The homogenization method considers an RVE, which possesses the microscopic details of the heterogeneous material at each macro point, to capture the homogenized properties at that point. Several homogenization methods are available in the literature to calculate the homogenized properties of heterogeneous materials; including the classical homogenization method (Dvorak, 1992;Mori and Tanaka, 1973), the first and second order homogenization methods (Geers et al, 2010;Kouznetsova, 2004), enrichment-based methods (Bayesteh and Mohammadi, 2017;Fish and Yuan, 2007), the eigenstrain method (Oskay and Fish, 2007) and the asymptotic homogenization method (Dehaghani et al, 2017;Fish et al, 1997;Hassani and Hinton, 1998;Ram ırez-Torres et al, 2019). Here, the adopted multiscale approach in the large strain regime is discussed.…”
Section: Hierarchical Multiscale Homogenization Formulationmentioning
confidence: 99%
“…The authors have developed this FE approach on the ABAQUS platform for SMA-based composites; see Xu et al [ 39 ] for more detailed formulations. Related valuable works on multiscale modeling of SMA composite could be also referred to, such as Kohlhaas and Klinkel [ 37 ], Chatzigeorgiou et al [ 38 ], Chatzigeorgiou et al [ 44 ] and Fatemi Dehaghani et al [ 45 ].…”
Section: Structural Responsementioning
confidence: 99%
“…Thanks to the super-elastic property, SMAs are capable of recovering their initial configuration under pure mechanical loading/ unloading process in their austenite phase. Among several related studies [7][8][9][10][11][12][13][14][15], Alipour et al [7] proposed a new damping system using a combination of pseudoelastic NiTi SMA wires as the damping system and a bias spring to supply the restoring force. Parameter studies such as the temperature effect of on the dissipation energy revealed that by increasing the temperature from 25 • C to 50 • C results in 5% drop in the dissipation energy.…”
Section: Introductionmentioning
confidence: 99%