Topology optimization of coated structure using moving morphable sandwich bars

被引:30
|
作者
Van-Nam Hoang [1 ]
Ngoc-Linh Nguyen [2 ]
Nguyen-Xuan, H. [3 ,4 ]
机构
[1] Vietnam Maritime Univ, Dept Mech Engn, 484 Lach Tray, Hai Phong, Vietnam
[2] Sejong Univ, Fac Mech & Aerosp Engn, Seoul, South Korea
[3] Sejong Univ, Dept Architectural Engn, Seoul, South Korea
[4] Ho Chi Minh City Univ Technol HUTECH, CIRTECH Inst, Ho Chi Minh City, Vietnam
关键词
Topology optimization; Coated structure; Composite bar; Moving morphable sandwich bar; Moving morphable bar; GEOMETRY PROJECTION METHOD; MINIMUM LENGTH SCALE; COMPONENTS MMC; DESIGN; SYSTEMS; FILTERS; SHAPE;
D O I
10.1007/s00158-019-02370-z
中图分类号
TP39 [计算机的应用];
学科分类号
081203 ; 0835 ;
摘要
An explicit topology optimization method for coated structures is proposed by using moving morphable sandwich bars (MMSBs). An MMSB acting as a composite bar has two different material parts with an inner part of the base material and an exterior layer of the coating material. The geometries of an MMSB are mapped onto two different density fields using a fixed grid and the same shortest distance function. The densities of an element are determined depending on whether the element lies inside or outside the boundaries of the inner bars/the hollowed bars. By treating the coordinates of the ends and thicknesses of the base and coating layers of a sandwich bar as design variables, the sandwich bar can move, morph, change its thicknesses, and overlap with others in a fixed design domain to form optimal shapes of the base and coating structures. The minimum thickness of the base structure as well as the coating layer is independently and precisely controlled in an explicit way by simply adjusting the lower bounds of the thickness variables of the sandwich bars. The uniform thickness control of the coating layer can be obtained without any filtering techniques or additional constraints. The proposed method is also extended for topology optimization of the coated structures with two coating layers. The numerical examples of minimizing structural compliance show that the proposed method works effectively and produces good results with smooth and fast convergence rate.
引用
收藏
页码:491 / 506
页数:16
相关论文
共 50 条
  • [1] Topology optimization of coated structure using moving morphable sandwich bars
    Van-Nam Hoang
    Ngoc-Linh Nguyen
    H. Nguyen-Xuan
    Structural and Multidisciplinary Optimization, 2020, 61 : 491 - 506
  • [2] Topology optimization using moving morphable bars for versatile thickness control
    Hoang, Van-Nam
    Jang, Gang-Won
    COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING, 2017, 317 : 153 - 173
  • [3] Bayesian optimization-based topology optimization using moving morphable bars for flexible structure design problems
    Tran, Quang Dat
    Shin, Dongil
    Jang, Gang-Won
    ENGINEERING STRUCTURES, 2024, 300
  • [4] Multiscale Topology Optimization of Lattice Structure Using 3D Moving Hollow Morphable Bars
    Tian Lan
    Phuong Tran
    JOM, 2021, 73 : 4141 - 4153
  • [5] Multiscale Topology Optimization of Lattice Structure Using 3D Moving Hollow Morphable Bars
    Lan, Tian
    Tran, Phuong
    JOM, 2021, 73 (12) : 4141 - 4153
  • [6] Hollow structural topology optimization to improve manufacturability using three-dimensional moving morphable bars
    Zhao, Yanfang
    Hoang, Van-Nam
    Jang, Gang-Won
    Zuo, Wenjie
    ADVANCES IN ENGINEERING SOFTWARE, 2021, 152
  • [7] Reliability-Based Topology Optimization of Fail-Safe Structures Using Moving Morphable Bars
    Wang, Xuan
    Shi, Yuankun
    Hoang, Van-Nam
    Meng, Zeng
    Long, Kai
    Wang, Yuesheng
    CMES-COMPUTER MODELING IN ENGINEERING & SCIENCES, 2023, 136 (03): : 3173 - 3195
  • [8] Explicit isogeometric topology optimization using moving morphable components
    Hou, Wenbin
    Gai, Yundong
    Zhu, Xuefeng
    Wang, Xuan
    Zhao, Chao
    Xu, Longkun
    Jiang, Kai
    Hu, Ping
    COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING, 2017, 326 : 694 - 712
  • [9] Hollow structural topology optimization considering geometrical nonlinearity using three-dimensional moving morphable bars
    Yanfang Zhao
    Guikai Guo
    Jiantao Bai
    Wenjie Zuo
    Engineering with Computers, 2022, 38 : 5603 - 5616
  • [10] Cooperative coevolutionary topology optimization using moving morphable components
    Rostami, Pooya
    Marzbanrad, Javad
    ENGINEERING OPTIMIZATION, 2021, 53 (06) : 962 - 983