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首页> 外文期刊>Journal of Polymer Science, Part B. Polymer Physics >Residual stresses and birefringence in injection molding of amorphous polymers: Simulation and comparison with experiment
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Residual stresses and birefringence in injection molding of amorphous polymers: Simulation and comparison with experiment

机译:非晶态聚合物注塑成型中的残余应力和双折射:模拟和与实验的比较

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摘要

A physical modeling and a two-dimensional numerical simulation of the injection-molding of a disk cavity by using a hybrid finite element method (FEM) and finite difference method (FDM) are presented. Three stages of the injection-molding cycle-filling, packing, and cooling-are included. The total residual stresses are taken to be a sum of the flow stresses calculated using a compressible nonlinear viscoelastic constitutive equation and the thermal stresses calculated using a linear viscoelastic constitutive equation. The total residual birefringence is taken to be the sum of the flow birefringence related to the flow stresses through the stress-optical rule, and the thermal birefringence related to the thermal stresses through the photoviscoelastic constitutive equation. The Tait equation is used to describe the P-V T relationship. The simulation shows that without packing the birefringence in the surface layer of moldings, with its maximum near the surface, is caused by the frozen-in flow birefringence (flow stresses) and in the core region by the frozen-in thermal birefringence (thermal stresses). With packing, a second birefringence maximum appears between the center and the position of the first maximum due to flow in the packing stage. The predicted birefringence profiles and extinction angle profiles are found to be in fair agreement with corresponding measurements in literature for disk moldings. (c) 2005 Wiley Periodicals, Inc.
机译:提出了利用混合有限元法和有限差分法对盘腔注射成型进行物理建模和二维数值模拟的方法。包括注塑,填充和冷却三个阶段。总残余应力取为使用可压缩的非线性粘弹性本构方程计算出的流动应力与使用线性粘弹性本构方程计算出的热应力之和。总残余双折射为通过应力-光学规则与流应力相关的流双折射与通过光粘弹性本构方程与热应力相关的热双折射之和。 Tait方程用于描述P-V T关系。仿真表明,在成型品的表层中未堆积双折射,其最大表面附近是由冻结的流动双折射(流动应力)引起的,而在芯区域中由冻结的热双折射(热应力)造成的)。在填充过程中,由于在填充阶段的流动,第二个双折射最大值出现在中心和第一个最大值的位置之间。发现预测的双折射分布图和消光角分布图与圆盘成型文献中的相应测量值相当吻合。 (c)2005年Wiley Periodicals,Inc.

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