首页> 外文会议>Conference on Active Materials: Behavior and Mechanics Mar 3-6, 2003 San Diego, California, USA >Calculation of the onset and progress of the martensitic transformation using tensorial measures for the transformation kinetics
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Calculation of the onset and progress of the martensitic transformation using tensorial measures for the transformation kinetics

机译:使用张量测量相变动力学来计算马氏体相变的发生和进展

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The description of the transformation kinetics during a martensitic phase transition in solids is usually performed by scalar variables for both the thermodynamic force and flux. In a local description at the phase boundary, the movement of the boundary during the martensitic transformation can be described in terms of the second order Eshelby Tensor (or asymmetric chemical potential tensor) and the local orientation of the phase boundary. Transferring this local consideration to a macroscopic description by applying appropriate ho-mogenization techniques, the Eshelby Tensor is introduced as the macroscopic thermodynamic driving force for the phase transformation. Consequently, a second order tensor is introduced as the associated thermodynamic flux. This tensorial description collapses to the classical case for a hydrostatic stress state. A constitutive relation between these tensorial variables is postulated based upon the assumption of the maximization of the dissipation and the existence of a threshold value for the thermodynamic force. Considering shape memory alloys, the onset and progress of the transformation for various thermomechanical loading path is calculated. The influence of the direction and magnitude of the stress and the temperature on the transformation is investigated. Furthermore, restrictions on the choice of the parameters of the model are derived.
机译:固体中马氏体相变过程中相变动力学的描述通常由热力学力和通量的标量变量执行。在相界处的局部描述中,可以根据二阶埃舍尔比张量(或不对称化学势张量)和相界的局部取向来描述马氏体相变期间的边界运动。通过应用适当的均质化技术将这种局部考虑转移到宏观描述中,Eshelby张量被引入作为相变的宏观热力学驱动力。因此,引入了一个二阶张量作为相关的热力学通量。对于静态应力状态,这种张量描述崩溃了到经典情况。这些张量变量之间的本构关系是基于耗散最大化和热力学力阈值存在的假设而得出的。考虑形状记忆合金,计算了各种热机械加载路径的转变开始和进展。研究了应力和温度的方向和大小对转变的影响。此外,推导了对模型参数选择的限制。

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