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Determination of the flow stress and thermal properties of ceramic powder feedstock in ceramic injection molding

机译:陶瓷注射成型中陶瓷粉末原料流动应力和热性能的测定

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摘要

To simulate numerically the material behavior of a ceramic powder feedstock that consist of a two-phase mixture of zirconia powder and polymer binder, a material model is needed that incorporates the change in volume fraction and temperature dependency of viscosity. Heat transfer occurs between the feedstock and the mold during ceramic injection molding (CIM). The feedstock is heavily influenced by thermal properties such as thermal conductivity and specific heat. In this study, three models are proposed to explain the material and thermal properties: a rigid-plastic flow stress model that is dependent on volume fraction and viscosity, a thermal conductivity model, and a specific heat model as a function of temperature. The material parameters in each model are obtained by using the optimization method. Error functions are defined as the differences between the experimental measurements and numerical simulation results. The parameters are determined by minimizing the error functions. The confirmation simulation for each model is conducted by applying cases that are not directly used in the optimization. The results of the confirmation simulation tend to follow the experimental results well, with correlation coefficients exceeding 0.92. The numerical simulation of the CIM process with the determined parameters is compared with the flow behavior of an actual CIM process. Simulation results, such as flow pattern and direction, are in good agreement with the measured feedstock behavior. Therefore, the method for determining the material parameters of the proposed models is feasible.
机译:为了从数值上模拟由氧化锆粉末和聚合物粘合剂的两相混合物组成的陶瓷粉末原料的材料性能,需要一个材料模型,该模型应包括体积分数的变化和粘度的温度依赖性。在陶瓷注射成型(CIM)期间,原料和模具之间发生热传递。原料受热性质如导热率和比热的影响很大。在这项研究中,提出了三种模型来解释材料和热性能:取决于体积分数和粘度的刚塑性流动应力模型,导热系数模型以及随温度变化的比热模型。使用优化方法获得每个模型中的材料参数。误差函数定义为实验测量值与数值模拟结果之间的差异。通过最小化误差函数来确定参数。通过应用未在优化中直接使用的案例来进行每个模型的确认仿真。确认模拟的结果倾向于很好地遵循实验结果,相关系数超过0.92。将具有确定参数的CIM过程的数值模拟与实际CIM过程的流动行为进行比较。模拟结果(例如流向和方向)与测得的原料行为非常吻合。因此,确定所提出模型的材料参数的方法是可行的。

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