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A NEW AND CONSISTENT APPROACH FOR DERIVING BRINSON'S 1-D CONSTITUTIVE EQUATION FOR SHAPE MEMORY ALLOYS

机译:形状记忆合金的布林森一维本构方程推导的一种新且一致的方法

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One of the first 1-D constitutive equations for shape memory alloys was presented by Brinson L.C in 1993 that became the base of later works typically. In Brinson's equation, several proposed functions are considered in order to simplify the model and obtain the constitutive equation for SMA. In a recent paper V.R.Buravalla and A.Khandelwal (2007) have shown certain anomalies in Brinson's model and have tried to present a modified model which unlike Brinson's model satisfies the compatibility condition. However, their formulation, besides being lengthy, lacks clarity and in particular does not address proper expressions for transformation tensors Ω_s and Ω_T .In the present work, Brinson's constitutive equation is derived from fundamental relations using a simple, clear-cut and straightforward approach. Without any extra and unnecessary assumption the consistency of the model is confirmed.
机译:Brinson L.C于1993年提出了形状记忆合金的第一批一维本构方程,该方程通常成为后来工作的基础。在布林森方程中,考虑了几个建议的函数,以简化模型并获得SMA的本构方程。在最近的一篇论文中,V.R。Buravalla和A.Khandelwal(2007)展示了布林森模型中的某些异常情况,并试图提出一种修改后的模型,该模型不同于布林森模型满足兼容性条件。但是,除了冗长之外,它们的表述还不够清晰,尤其是没有解决变换张量Ω_s和Ω_T的正确表达式。 在目前的工作中,布林森的本构方程是使用简单,明晰和直接的方法从基本关系中得出的。无需任何额外和不必要的假设即可确认模型的一致性。

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