Multiscale topology optimization of bi-material laminated composite structures

被引:37
|
作者
Coelho, P. G. [1 ]
Guedes, J. M. [2 ]
Rodrigues, H. C. [2 ]
机构
[1] Univ Nova Lisboa, Mech & Ind Engn Dept, UNIDEMI, P-2829516 Caparica, Portugal
[2] Univ Lisbon, Inst Super Tecn, IDMEC, P-1049001 Lisbon, Portugal
关键词
Multiscale; Hierarchical; Topology optimization; Composites; Laminates; HIERARCHICAL-OPTIMIZATION; CONCURRENT MATERIAL; CELLULAR MATERIALS; DESIGN; STIFFNESS; MODEL;
D O I
10.1016/j.compstruct.2015.05.059
中图分类号
O3 [力学];
学科分类号
08 ; 0801 ;
摘要
This work describes a computational model to design bi-material composite laminates, with the objective of optimally design the structure and its material, using a multiscale topology optimization model. It assumes two scales dealing with the structural and the material levels respectively, both for analysis and design. The model is based on a hierarchical structural optimization strategy that takes into account the manufacturing process and fundamental characteristics of composite laminates to minimize the structural compliance. It assumes a mixed set of micro and macro design variables to characterize the distribution of two materials and obtain the optimal composite microstructure at the micro design level and the optimal fiber orientation at the macro level. The results obtained demonstrate that multiscale topology optimization, applied to laminated composite structures, opens the possibility for improved and innovative designs when compared with classical laminated composite design solutions. In addition, these results are helpful to gain insight into the effectiveness of the microstructure features of composite laminates. (C) 2015 Elsevier Ltd. All rights reserved.
引用
收藏
页码:495 / 505
页数:11
相关论文
共 50 条
  • [31] Multi material topology and stacking sequence optimization of composite laminated plates
    Rubens Zolar Gehlen Bohrer
    Il Yong Kim
    [J]. Structural and Multidisciplinary Optimization, 2022, 65
  • [32] Bi-material topology optimization for energy dissipation with inertia and material rate effects under finite deformations
    Alberdi, Ryan
    Khandelwal, Kapil
    [J]. FINITE ELEMENTS IN ANALYSIS AND DESIGN, 2019, 164 : 18 - 41
  • [33] Topology optimization of laminated composite structures under harmonic force excitations
    Hu, Zheng
    Sun, Shiping
    Vambol, Oleksii
    Tan, Kun
    [J]. JOURNAL OF COMPOSITE MATERIALS, 2022, 56 (03) : 409 - 420
  • [34] Topology optimization of laminated composite structures with design-dependent loads
    Dai, Yang
    Feng, Miaolin
    Zhao, Min
    [J]. COMPOSITE STRUCTURES, 2017, 167 : 251 - 261
  • [35] RECENT DEVELOPMENTS OF DISCRETE MATERIAL OPTIMIZATION OF LAMINATED COMPOSITE STRUCTURES
    Lund, Erik
    Sorensen, Rene
    [J]. 20TH INTERNATIONAL CONFERENCE ON COMPOSITE MATERIALS, 2015,
  • [36] Topology optimization of bi-material structures with frequency-domain objectives using time-domain simulation and sensitivity analysis
    Pingzhang Zhou
    Yingchao Peng
    Jianbin Du
    [J]. Structural and Multidisciplinary Optimization, 2021, 63 : 575 - 593
  • [37] Topology optimization of bi-material structures with frequency-domain objectives using time-domain simulation and sensitivity analysis
    Zhou, Pingzhang
    Peng, Yingchao
    Du, Jianbin
    [J]. STRUCTURAL AND MULTIDISCIPLINARY OPTIMIZATION, 2021, 63 (02) : 575 - 593
  • [38] Bi-material topology optimization for fully coupled structural-acoustic with FEM-BEM
    Chen, L. L.
    Lian, H.
    Liu, Z.
    Gong, Y.
    Zheng, C. J.
    Bordas, S. P. A.
    [J]. ENGINEERING ANALYSIS WITH BOUNDARY ELEMENTS, 2022, 135 : 182 - 195
  • [39] Multi-material topology optimization of laminated composite beams with eigenfrequency constraints
    Blasques, Jose Pedro
    [J]. COMPOSITE STRUCTURES, 2014, 111 : 45 - 55
  • [40] Multi-material topology optimization of laminated composite beam cross sections
    Blasques, Jose Pedro
    Stolpe, Mathias
    [J]. COMPOSITE STRUCTURES, 2012, 94 (11) : 3278 - 3289