Clustering-based topology optimization of periodic structures with variable orientations of unit cells

被引:0
|
作者
He, Yunzhen [1 ]
Xie, Yi Min [1 ]
机构
[1] RMIT Univ, Ctr Innovat Struct & Mat, Sch Engn, Melbourne 3001, Australia
基金
澳大利亚研究理事会;
关键词
Topology optimization; Periodic structure; Bi-directional evolutionary structural; optimization (BESO); Dynamic clustering; Oriented unit cell; DESIGN; ARCHITECTURE;
D O I
10.1016/j.engstruct.2024.118518
中图分类号
TU [建筑科学];
学科分类号
0813 ;
摘要
In recent years, topology optimization of periodic structures has become an effective approach to generating efficient designs that meet a variety of practical considerations, including manufacturability, transportability, replaceability, and ease of assembly. Traditional periodic structural optimization typically restricts designs to a uniform assembly configuration utilizing only one type of unit cell. This study proposed a novel clustering-based approach for periodic structural optimization, which allows variable orientations of individual unit cells. A dynamic k-means clustering strategy is introduced to categorize all unit cells into distinct groups and gradually eliminate less efficient unit cells from the optimized design. Meanwhile, a novel technique is introduced to identify and select more efficient orientations of unit cells during the optimization process. Several numerical examples are presented to demonstrate the effectiveness of the proposed approach. The results show that periodic structures with clustered oriented unit cells can significantly outperform their traditional periodic counterparts. This study not only incorporates assembly flexibility into periodic topology optimization but also utilizes multiple types of unit cells in a design, thereby further enhancing its structural performance.
引用
收藏
页数:14
相关论文
共 50 条
  • [1] Clustering-based multiscale topology optimization of thermo-elastic lattice structures
    Yan, Jun
    Sui, Qianqian
    Fan, Zhirui
    Duan, Zunyi
    Yu, Tao
    COMPUTATIONAL MECHANICS, 2020, 66 (04) : 979 - 1002
  • [2] Clustering-based multiscale topology optimization of thermo-elastic lattice structures
    Jun Yan
    Qianqian Sui
    Zhirui Fan
    Zunyi Duan
    Tao Yu
    Computational Mechanics, 2020, 66 : 979 - 1002
  • [3] Comprehensive clustering-based topology optimization for connectable multi-scale additive manufacturing structures
    Zhang, Chenghu
    Xu, Shuzhi
    Liu, Jikai
    Ma, Yongsheng
    ADDITIVE MANUFACTURING, 2022, 54
  • [4] Clustering-based concurrent topology optimization with macrostructure, components, and materials
    Qiu, Zheng
    Li, Quhao
    Liu, Shutian
    Xu, Rui
    STRUCTURAL AND MULTIDISCIPLINARY OPTIMIZATION, 2021, 63 (03) : 1243 - 1263
  • [5] Clustering-based concurrent topology optimization with macrostructure, components, and materials
    Zheng Qiu
    Quhao Li
    Shutian Liu
    Rui Xu
    Structural and Multidisciplinary Optimization, 2021, 63 : 1243 - 1263
  • [6] Finite periodic topology optimization with oriented unit-cells
    Thomas, Simon
    Li, Qing
    Steven, Grant
    STRUCTURAL AND MULTIDISCIPLINARY OPTIMIZATION, 2021, 64 (04) : 1765 - 1779
  • [7] Finite periodic topology optimization with oriented unit-cells
    Simon Thomas
    Qing Li
    Grant Steven
    Structural and Multidisciplinary Optimization, 2021, 64 : 1765 - 1779
  • [8] Topology Optimization of Periodic Structures With Substructuring
    Fu, Junjian
    Xia, Liang
    Gao, Liang
    Xiao, Mi
    Li, Hao
    JOURNAL OF MECHANICAL DESIGN, 2019, 141 (07)
  • [9] Dimension reduction and surrogate based topology optimization of periodic structures
    Li, Min
    Cheng, Zhibao
    Jia, Gaofeng
    Shi, Zhifei
    COMPOSITE STRUCTURES, 2019, 229
  • [10] Clustering-Based Statistical Global Optimization
    Gimbutiene, Grazina
    Zilinskas, Antanas
    NUMERICAL COMPUTATIONS: THEORY AND ALGORITHMS (NUMTA-2016), 2016, 1776