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A Robust Macroscopic Finite Element Model Implementation for Coupled Phase Transformation and Plastic Deformation in Shape Memory Alloys

机译:一种坚固的宏观有限元模型实现,用于耦合相变和形状记忆合金中的塑性变形

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Commercial applications of Shape Memory Alloys (SMAs) typically involve cyclic thermo-mechanical loading, during which the response evolves due to combined deformation from phase transformation and plasticity. Such response is complex to predict due to tension/compression asymmetry in phase transformation and plasticity, as well as anisotropy inherent to the phase transformation. However the ability to predict the ratcheting response is beneficial to select appropriate training procedures for specific components. We present a robust finite element method (FEM] based implementation of coupled phase transformation [1], cyclic plasticity constitutive laws [2] for simulating macro-scale response in SMAs. This phenomenological model is unique in explicitly incorporating the mechanisms of martensite initiation, interaction between growing martensite plates that can lead to varying levels of hardening and gradual saturation of phase transformation at larger strains. The plastic constitutive law is able to simulate the Bauschinger effect and ratcheting behavior. The interaction between plasticity and phase transformation is explicitly accounted. The FEM formulation enables simulation of the structural mechanics of components such as tubes, including the effects of geometry and grips.
机译:形状记忆合金(SMA)的商业应用通常涉及循环热机械负载,在此期间由于相变和可塑性的组合变形而导致的响应演变。由于相变性和可塑性的张力/压缩不对称,这种响应是复杂的,以预测张力/压缩不对称,以及相变的各向异性。然而,预测棘轮响应的能力有利于为特定组件选择适当的训练程序。我们呈现了一种稳健的有限元方法(FEM]耦合相变的实施[1],循环塑性本构规定法[2],用于模拟SMAS中的宏观级响应。这种现象学模型在明确纳入马氏体启动机制时是独一无二的,生长马氏体板之间的相互作用,其可以导致较大菌株的变化水平的变化和逐渐饱和度。塑料本构法能够模拟Bauschinger效应和棘轮行为。明确占塑性和相变之间的相互作用。该FEM制剂能够模拟诸如管的部件的结构力学,包括几何形状和夹具的效果。

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