微尺度化学
材料科学
代表性基本卷
多尺度建模
微观结构
微观力学
工作(物理)
周期边界条件
残余应力
有限元法
残余物
热的
基质(化学分析)
边值问题
一致性(知识库)
运动学
复合材料
计算机科学
热力学
复合数
数学
算法
几何学
数学分析
物理
经典力学
计算化学
数学教育
化学
作者
X.X. Zhang,B.L. Xiao,Heiko Andrä,Z.Y. Ma
标识
DOI:10.1016/j.compstruct.2015.10.045
摘要
This work presents a hierarchical multiscale method for predicting accurately and efficiently the macroscopic and microscopic residual stresses (RSes) in MMCs based on large-size realistic digital microstructure models. Effects of various conditions on the multiscale modeling are systematically studied. Results indicate that the hierarchical multiscale model shows both a good self-consistency and a good accuracy. Compared with the kinematic uniform boundary conditions, the static uniform boundary conditions lead to more accurate prediction of the thermal misfit RS. The size of the volume element has significant effects on the predicted values of the thermal misfit RS. The hierarchical multiscale model gains significant advantages over the hybrid-semiconcurrent one with respect to both computational efficiency and computer memory cost. The local fluctuation profiles and total variations of the total RS are dominated by those of the thermal misfit RS at the microscale and by those of the macroscopic RS at the macroscale, respectively.
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