Topology optimization method for concentrated force diffusion on stiffened curved shell of revolution

被引:0
|
作者
Li Z. [1 ]
Chen Y. [2 ]
Li H. [1 ]
Tian K. [1 ]
Wang G. [2 ]
Gao F. [2 ]
Wang B. [1 ]
机构
[1] Department of Engineering Mechanics, State Key Laboratory of Structural Analysis for Industrial Equipment, Dalian University of Technology, Dalian
[2] Institute of Spacecraft System Engineering, China Academy of Space Technology, Beijing
基金
中国国家自然科学基金; 中国博士后科学基金;
关键词
Anisotropic filter; Concentrated force diffusion; Intelligent model reconstruction; Stiffened curved shell of revolution; Topology optimization;
D O I
10.7527/S1000-6893.2020.24616
中图分类号
学科分类号
摘要
Designing concentrated force diffusion structures on stiffened curved shells is necessary to improve the concentrated force diffusion ability of spacecraft structure connectors. The traditional radial rib design method generally depends on design experience and is difficult to satisfy the requirement of efficient concentrated force diffusion in most cases. Therefore, a topology optimization method for concentrated force diffusion on stiffened curved shells is proposed in this paper. In the first step, a topology optimization method for concentrated force diffusion is developed based on the anisotropic filtering technique to ensure that the topology optimization result satisfies the manufacturing requirement of stiffened curved shells. In the second step, an intelligent reconstruction method for the topology optimization result is proposed based on the mesh deformation technique, which can efficiently and accurately reconstruct the topology optimization result in the form of the stiffened curved shell of revolution. Based on the proposed method, a case study is conducted on the docking ring of the satellite platform, which is a typical structure of stiffened curved shell. The result of the proposed optimization method is compared with those of the traditional radial rib design method and the traditional topology optimization method by commercial software. Comparison results indicate that the proposed optimization method can obtain optimization results with a clear stiffener configuration and satisfy the manufacturing requirements of the stiffened curved shell, with the advantages of good concentration force diffusion efficiency, low dependence on mesh quality, and efficient reconstruction ability of topology features. © 2021, Beihang University Aerospace Knowledge Press. All right reserved.
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  • [1] Satellite platform of Red East 3A
  • [2] NIU F, WANG B, CHENG G D., Optimum topology design of structural part for concentration force transmission, Chinese Journal of Theoretical and Applied Mechanics, 44, 3, pp. 529-563, (2012)
  • [3] ZHANG J X, WANG B, NIU F, Et al., Optimal design of concentrated force diffusion for short shell structure using hierarchical radial ribs, Chinese Journal of Computational Mechanics, 31, 2, pp. 141-148, (2014)
  • [4] JIN D P, JI B., Topology optimization of flexible support structure for trailing edge, Acta Aeronautica et Astronautica Sinica, 36, 8, pp. 2681-2687, (2015)
  • [5] ZHU J H, GUO W J, ZHANG W H, Et al., A penalty function based method for dealing with overlap constraints in integrated layout and topology optimization design of multi-component systems, Acta Aeronautica et Astronautica Sinica, 37, 12, pp. 3721-3733, (2016)
  • [6] ZHANG M, LIU W B, LI C, Et al., Optimization-driven design method of landing gear structure, Acta Aeronautica et Astronautica Sinica, 36, 3, pp. 857-864, (2015)
  • [7] NIU F., Modeling, solution and interpretation of several structural topological optimum designs, pp. 95-105, (2013)
  • [8] ZHANG J X., Design optimization of concentrated force diffusions structures, pp. 36-48, (2014)
  • [9] GAO T, QIU L, ZHANG W H., Topology optimization of continuum structures subjected to the variance constraint of reaction forces, Structural and Multidisciplinary Optimization, 56, 4, pp. 755-765, (2017)
  • [10] NIU C, ZHANG W H, GAO T., Topology optimization of continuum structures for the uniformity of contact pressures, Structural and Multidisciplinary Optimization, 60, 1, pp. 185-210, (2019)