期刊文献+

基于子模型技术的装配体零件拓扑优化 被引量:5

Topology optimization of single components in assembly parts based on submodeling
原文传递
导出
摘要 在装配体单个零件的拓扑优化中,如果直接将待优化零件置于装配体中进行优化计算,则会因结构复杂、接触非线性等问题导致迭代缓慢甚至难以收敛;如果单独对待优化零件进行优化,则需对该优化目标的边界条件进行人为等效,而这势必产生较大误差。针对这一矛盾,该文引入子模型技术来精确提取装配体中单个零件的边界条件,并依此对单个零件进行拓扑优化。通过系列算例证实了该方法的可行性及有效性。分析结果表明:子模型技术理论上可对任意装配体零件的边界条件进行精确提取,然后对其进行拓扑优化。该方法有助于将已有的拓扑优化理论推广应用到装配体零件的优化设计中。 Topology optimization of single components in assemblies is difficult because the optimization of all the components in the assembly is difficult because of the complexity of the entire assembly and the nonlinear characteristics of the interactions between parts while if the single component is optimized separately, the necessarily artificial boundary conditions will introduce errors into the optimization results. This study used the submodeling technique to precisely extract the boundary conditions of the single component in the assembly for optimization with topology algorithms. The feasibility and effectiveness of the method were validated by numerical examples. The research shows that the submodeling technique is able to precisely extract the component boundary conditions in any assembly part in theory, which significantly simplifies the topology optimization.
出处 《清华大学学报(自然科学版)》 EI CAS CSCD 北大核心 2013年第4期476-481,共6页 Journal of Tsinghua University(Science and Technology)
基金 国家科技重大专项(2012ZX04008-041) 国家杰出青年科学基金(51225503)
关键词 拓扑优化 子模型技术 装配体零件 有限单元法 topology optimization submodeling technique assembly parts finite element method (FEM)
  • 相关文献

参考文献15

  • 1LIU XinJun LI ZhiDong CHEN Xiang.A new solution for topology optimization problems with multiple loads:The guide-weight method[J].Science China(Technological Sciences),2011,54(6):1505-1514. 被引量:22
  • 2Bendsoe M P,Kikuchi N.Generating optimal topologies instructural design using homogenization method [J].ComputMethods ApplMech Eng,1988,71(2):197-224.
  • 3Bendsoe M P,Sigmund O.Material interpolation schemes intopology optimization [J].Arch ApplMech ,1999,69 :635-654.
  • 4Wang M Y,WANG Xiaoming,GUO Dongming.A level setmethod for structural topology optimization [J].ComputMechods ApplMech Eng ,2003,192(1-2):227-246.
  • 5Xie Y M,Steven G P.A simple evolutionary procedure forstructural optimization [J].Comput Struct,1993,49:885-896.
  • 6Rozvany GIN,Zhou M.The COC algorithm,part I:Cross-section optimization or sizing [J].Comput MethodsApplMech Eng,1991,89(1-3):281-308.
  • 7Rozvany GIN,Zhou M.The COC algorithm,part II:Topological,geometrical and generalized shape optimization[J].Comput Methods ApplMech Eng,1991,89C1-3):309-336.
  • 8Bruyneel M,Duysinx P,Fleury C.A family of MMAapproximations for structural optimization [J],StructMultidicip Optim ,2002,24(4):263-276.
  • 9李芳,凌道盛.工程结构优化设计发展综述[J].工程设计学报,2002,9(5):229-235. 被引量:120
  • 10ANSYS Corp.ANSYS advanced analysis techniques guide[Z].America:ANSYS Corp,2011.

二级参考文献29

共引文献203

同被引文献49

引证文献5

二级引证文献15

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部