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Micromechanical model for shape memory alloys and their hysteresis behavior during phase changes

机译:形状记忆合金的微力学模型及其相变过程中的磁滞行为

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Abstract: Recently the authors published a new micromechanical model to describe the kinetic behavior of shape memory alloys. Here the stress-strain-temperature-transformation behavior is investigated. The model describes a differential equation for the volume fraction of the new (martensitic) phase (which grows during a thermomechanical process) in dependence on the temperature and/or stress history of the process. In the newly extended version it contains, as a second basic equation, the differential relationship between strain, volume fraction of the new phase, temperature, and loadstress. The strain is an effective property of the considered system. Integrating the differential stress-strain-temperature-volume fraction relation under consideration of the initial conditions leads to a useful integral relation of the mentioned quantities. Of special interest is the hysteresis behavior during phase transformation. A friction-like term in the model changes sign when the process changes the direction. Thus the model also allows us to explain subloop behavior. Exact bounds for the dissipation energies for loops can be given. The agreement of the results of the model with experimental results is fairly good. !19
机译:摘要:最近,作者发表了一个新的微力学模型来描述形状记忆合金的动力学行为。这里研究了应力-应变-温度-转变行为。该模型根据过程的温度和/或应力历史记录描述了新相(马氏体)(在热机械过程中生长)的体积分数的微分方程。在新扩展的版本中,它包含第二个基本方程式,即应变,新相的体积分数,温度和负载应力之间的微分关系。应变是所考虑系统的有效属性。在考虑初始条件的情况下对微分应力-应变-温度-体积分数关系进行积分导致了所述量的有用的积分关系。特别令人感兴趣的是相变过程中的磁滞行为。当过程改变方向时,模型中类似摩擦的项会改变符号。因此,该模型还允许我们解释子循环行为。可以给出环路耗散能量的精确界限。模型结果与实验结果吻合得很好。 !19

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