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首页> 外文期刊>International Journal of Solids and Structures >Comments to the paper ‘‘Differential and integrated form consistency in 1-D phenomenological models for shape memory alloy constitutive behavior” by V.R. Buravalla and A. Khandelwal [Int. J. Solids and Struct.44 (2007) 4369–4381]
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Comments to the paper ‘‘Differential and integrated form consistency in 1-D phenomenological models for shape memory alloy constitutive behavior” by V.R. Buravalla and A. Khandelwal [Int. J. Solids and Struct.44 (2007) 4369–4381]

机译:V.R.对论文“形状记忆合金本构行为的一维现象学模型中的“微分和积分形式一致性”的评论”的评论Buravalla和A. Khandelwal [Int。 J. Solids and Struct。44(2007)4369–4381]

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摘要

In summary, for one-dimensional SMA modeling, an inconsistency was found by Buravalla and Khandelwal (2007) in the differential form of the original Brinson model of 1993. While we are grateful for their diligence, their paper also contained inconsistencies. Thus we use this opportunity to present complete and consistent derivations of both integrated and differential forms of the Brinson 1D SMA constitutive model in this response. We wish to stress that all previous and existing applications of the integrated form of the Brinson constitutive law have been and remain correct. For future work with one-dimensional modeling, the constitutive law in integrated form (optimally, the ollapsed form in Eq. (30)) or the differential form (Eq. (28) or (29)), can be invoked in conjunction with the appropriate transformation kinetics for evaluation of ns and nT. Robust kinetics, significantly improved from the original paper, are discussed in Bekker and Brinson (1998) and Gao et al. (2007).
机译:总之,对于一维SMA建模,Buravalla和Khandelwal(2007)在1993年原始Brinson模型的差分形式中发现了一个不一致之处。尽管我们感谢他们的努力,但他们的论文也包含了不一致之处。因此,我们利用这个机会来呈现此响应中Brinson 1D SMA本构模型的积分形式和差分形式的完整且一致的派生。我们希望强调,布林森本构法的综合形式的所有以前和现有的应用都是正确的。对于将来的一维建模工作,可以结合使用综合形式(最好是等式(30)中的重叠形式)或微分形式(等式(28)或(29))的本构定律。评估ns和nT的适当转化动力学。 Bekker和Brinson(1998)和Gao等人讨论了鲁棒动力学,该动力学比原始论文有明显改进。 (2007)。

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