杨恺

个人信息Personal Information

教授

博士生导师

硕士生导师

性别:男

毕业院校:东南大学

学位:博士

所在单位:力学与航空航天学院

办公地点:综合实验一号楼401B

联系方式:kyang@dlut.edu.cn

电子邮箱:kyang@dlut.edu.cn

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A hierarchical multiscale approach for predicting thermo-electro-mechanical behavior of heterogeneous piezoelectric smart materials

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论文类型:期刊论文

发表时间:2014-05-01

发表刊物:COMPUTATIONAL MATERIALS SCIENCE

收录刊物:SCIE、EI、Scopus

卷号:87

页面范围:88-99

ISSN号:0927-0256

关键字:Smart materials; Heterogeneous piezoelectric composite; Multiscale finite element approach; Thermo-electro-mechanical behavior; Micromechanical

摘要:This article presents a new hierarchical multiscale approach to numerically simulate the thermo-electromechanical behaviors of the smart materials composed of highly heterogeneous piezoelectric microstructures. The method is based upon the multiscale finite element formulation, in which multiscale numerical base functions with respect to the thermal, electrical and mechanical fields are proposed to capture the fine-scale heterogeneous small-scale features to the large-scale calculation. In this method, the overall thermal and electro-mechanical behaviors of the piezoelectric composites considered can be efficiently solved on a relatively larger scale coarse grid, while the fine-scale piezoelectric patterns can be easily recovered from the coarse-scale solution to the underlying fine grid. Furthermore, a local relaxation technique is proposed to improve the accuracy of the multiscale method. In this technique, the fine-scale results recovered by the downscaling computation is modified through the consideration of the microscopic perturbation results, which are mainly induced by the microscopic load, microscopic boundary conditions or the inaccuracy of the numerical base functions. At last, two illustrative examples are introduced to demonstrate the validity and versatility of the multiscale method proposed. These results indicate that the proposed method can effectively solve the thermo-electro-mechanical problems; and the local relaxation technique can provide precise modification to the unbalance of the results for those multiscale problems with strong boundary effects. (C) 2014 Elsevier B. V. All rights reserved.