材料科学
本构方程
流动应力
各向异性
有限元法
金属薄板
产量(工程)
可塑性
屈服面
粘塑性
变形(气象学)
压力(语言学)
机械
复合材料
结构工程
应变率
工程类
哲学
物理
量子力学
语言学
作者
Yu Zhang,Yongchuan Duan,Pengcheng Fu,Shaocong Qi,Jun Zhao
标识
DOI:10.1016/j.mtcomm.2023.107086
摘要
For the finite element analysis of anisotropic sheet metals forming, the Hill48 function was developed into an anisotropic constitutive model based on the non-associated flow rule under general three-dimensional stress conditions. Under the non-associated flow rule, the anisotropic parameters of the yield function were calibrated by the directional planner yield stress, the biaxial tensile yield stress and the shear yield stress, respectively, while those of the potential function were calibrated by the directional R-values. The explicit analysis and solid element were employed, and the model was embedded into the finite element software ABAQUS by the VUMAT user subroutine. The capability of the model to predict the yield stress and R-values for different materials was evaluated. To further verify the representational ability of constitutive models on plastic deformation under different stress conditions, cylindrical cup drawing and thin-walled tube torsion tests were performed. The results show that the developed model can improve the prediction accuracy of anisotropic sheet metal forming to a certain extent and can adapt to plastic deformation under different stress conditions. This simple and effective anisotropic constitutive model can provide a flexible reference scheme for sheet metals forming problems.
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