祝雪峰Zhu Xuefeng

(教授)

 博士生导师  硕士生导师
学位:博士
性别:男
毕业院校:大连理工大学
所在单位:力学与航空航天学院
电子邮箱:xuefeng@dlut.edu.cn

论文成果

Isogeometric analysis based topology optimization design with global stress constraint

发表时间:2019-03-12 点击次数:

论文名称:Isogeometric analysis based topology optimization design with global stress constraint
论文类型:期刊论文
发表刊物:COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING
收录刊物:SCIE、Scopus
卷号:342
页面范围:625-652
ISSN号:0045-7825
关键字:Topology optimization; IGA-SIMP method; Plane stress and bending of thin plates; Global stress constraint; STM-based stabilization schemes
摘要:This paper presents an isogeometric analysis (IGA) based design method to address the stress-constrained topology optimization problem of plane stress and bending of thin plates. Based on the popular SIMP model, the integrated framework of geometry modeling, structural stress analysis and optimization is established. Owing to the geometry exactness and high-order continuity between elements, the IGA improves the computational accuracy of stress, and thus enhances the credibility of optimum design. Meanwhile, the obvious zigzag boundaries are avoided in the optimized results, and the stress function of IGA maintains the continuity for a relatively coarse discretization. Moreover, the IGA-SIMP method can easily meet the requirement of C-1-continuity for the Kirchhoff plate formulations, which also facilitates the stress analysis and sensitivity calculation. To overcome the convergence difficulty of highly nonlinear stress aggregation constraint, two STM (stability transformation method)-based stabilization schemes combining with the P-norm function for global stress constraint are developed to achieve the stable iterations and acceptable designs. Finally, representative examples illustrate the effectiveness and convenience of the proposed approach. It is indicated that the IGA-SIMP method shows superior performance for solution accuracy and efficiency, and the local stress level is well controlled. (C) 2018 Elsevier B.Y. All rights reserved.
发表时间:2018-12-01