Topology optimization of structures using cellular automata with constant strain triangles

被引:0
|
作者
Sanaei, E. [1 ]
Babaei, M. [1 ]
机构
[1] Iran Univ Sci & Technol, Dept Civil Engn, Tehran, Iran
关键词
Cellular automaton; Structural optimization; Topology; Shape; Constant Strain triangle (CST); DESIGN;
D O I
暂无
中图分类号
TU [建筑科学];
学科分类号
0813 ;
摘要
Due to the algorithmic simplicity cellular automata (CA) models are useful and simple methods in structural optimization. In this paper; a cellular-automaton-based algorithm is presented for simultaneous shape and topology optimization of continuum structures, using five-step optimization procedure. Two objective functions are considered and the optimization process is converted to the single objective optimization problem (SOOP) using weighted sum method (WSM). A novel triangle neighborhood is proposed and the design domain is divided into small triangle elements, considering each cell as the finite element. The finite element formulation for constant strain triangles using three-node triangular elements is developed in this article. Topological parameters and shape of the design space are taken as the design variables, which for the purpose of this paper are continuous variables. The paper reports the results of several design experiments, comparing them with the currently available results obtained by CA and genetic algorithm in the literature. The outcomes of the developed scheme show the accuracy and efficiency of the method as well as its timesaving behavior in achieving better results
引用
收藏
页码:179 / 188
页数:10
相关论文
共 50 条
  • [41] Multiscale Isogeometric Topology Optimization of Cellular Structures for Heat Dissipation
    Huang M.
    Xiao M.
    Liu X.
    Sha W.
    Zhou M.
    Gao L.
    Jixie Gongcheng Xuebao/Journal of Mechanical Engineering, 2024, 60 (01): : 54 - 64
  • [42] Robust topology optimization of periodical cellular structures with perturbation method
    Zhan J.
    Sun Y.
    Wang X.
    Liu M.
    Journal of Railway Science and Engineering, 2023, 20 (04) : 1522 - 1532
  • [43] Topology optimization of hyperelastic structures using a modified evolutionary topology optimization method
    Zeyu Zhang
    Yong Zhao
    Bingxiao Du
    Xiaoqian Chen
    Wen Yao
    Structural and Multidisciplinary Optimization, 2020, 62 : 3071 - 3088
  • [44] Topology optimization of hyperelastic structures using a modified evolutionary topology optimization method
    Zhang, Zeyu
    Zhao, Yong
    Du, Bingxiao
    Chen, Xiaoqian
    Yao, Wen
    STRUCTURAL AND MULTIDISCIPLINARY OPTIMIZATION, 2020, 62 (06) : 3071 - 3088
  • [45] Eigenfrequency constrained topology optimization of finite strain hyperelastic structures
    Anna Dalklint
    Mathias Wallin
    Daniel A. Tortorelli
    Structural and Multidisciplinary Optimization, 2020, 61 : 2577 - 2594
  • [46] Eigenfrequency constrained topology optimization of finite strain hyperelastic structures
    Dalklint, Anna
    Wallin, Mathias
    Tortorelli, Daniel A.
    STRUCTURAL AND MULTIDISCIPLINARY OPTIMIZATION, 2020, 61 (06) : 2577 - 2594
  • [47] A dynamic-static coupling topology optimization method based on hybrid cellular automata
    Zhang, Xiaopeng
    Wang, Dengfeng
    Huang, Bingtong
    Wang, Shuang
    Zhang, Zifeng
    Li, Shenhua
    Xie, Chong
    Kong, Dewen
    STRUCTURES, 2023, 50 : 1573 - 1583
  • [48] THE CONVERGENCE AND ALGORITHM FACTORS ANALYSIS OF TOPOLOGY OPTIMIZATION FOR CRASHWORTHINESS BASED ON HYBRID CELLULAR AUTOMATA
    Guo, LianShui
    Huang, Jun
    Zhou, Xuan
    Tovar, Andres
    INTERNATIONAL MECHANICAL ENGINEERING CONGRESS AND EXPOSITION - 2012, VOL 3, PTS A-C: DESIGN, MATERIALS, AND MANUFACTURING, 2013, : 131 - 139
  • [49] STRUCTURES IN QUANTUM CELLULAR AUTOMATA
    GROSSING, G
    ZEILINGER, A
    PHYSICA B & C, 1988, 151 (1-2): : 366 - 370
  • [50] HIERARCHICAL CELLULAR AUTOMATA STRUCTURES
    ADAMIDES, ED
    TSALIDES, P
    THANAILAKIS, A
    PARALLEL COMPUTING, 1992, 18 (05) : 517 - 524