An Evolutionary Multi-Objective Topology Optimization Framework for Welded Structures

被引:0
|
作者
Guirguis, David [1 ]
Aly, Mohamed F. [1 ]
机构
[1] Amer Univ Cairo, Dept Mech Engn, Cairo, Egypt
关键词
topology optimization; multi-population genetic algorithms; multi-component structures; sheet-metal optimization; GENETIC ALGORITHM; SYSTEMS; DESIGN;
D O I
暂无
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
Design of multi-component structures can be a challenging task. While having multiple components in a complex structure is often necessary in order to reduce the manufacturing cost, multiple components need joining operations. Optimal design of joints is not a decoupled problem from designing the base structure, and often comes at balancing trade-offs in assembly cost, weight and structural performance. Thus, the problem is posed in a multi-objective framework. Since some of the objectives are inherently discrete, non-gradient optimization methods are needed. Previous work has adopted a Kriging-interpolated level-set (KLS) formulation for implicit definition of the base topology as well as its decomposition into multiple components. While the number of design variables in KLS formulation is significantly smaller than explicit formulations, it can still be a challenge for general-purpose non-gradient multi-objective algorithms. This paper proposes a systematic approach for the problem in order to efficiently generate a well-seeded initial population to be used in multi-objective evolutionary algorithms. A multi-component cantilever is used as a basis for comparison between a basic NSGA-II algorithm, versus the proposed optimization framework. The results demonstrate its superiority and capability in obtaining multi-component complex topologies with desirable quality, which are not achieved by the basic algorithm.
引用
收藏
页码:372 / 378
页数:7
相关论文
共 50 条
  • [1] A Hybrid Framework for Evolutionary Multi-objective Optimization
    Sindhya, Karthik
    Miettinen, Kaisa
    Deb, Kalyanmoy
    [J]. IEEE TRANSACTIONS ON EVOLUTIONARY COMPUTATION, 2013, 17 (04) : 495 - 511
  • [2] A Parallel Framework for Multi-objective Evolutionary Optimization
    Dasgupta, Dipankar
    Becerra, David
    Banceanu, Alex
    Nino, Fernando
    Simien, James
    [J]. 2010 IEEE CONGRESS ON EVOLUTIONARY COMPUTATION (CEC), 2010,
  • [3] Multi-objective topology optimization using evolutionary algorithms
    Kunakote, Tawatchai
    Bureerat, Sujin
    [J]. ENGINEERING OPTIMIZATION, 2011, 43 (05) : 541 - 557
  • [4] Multi-objective optimization of structures topology by genetic algorithms
    Madeira, JFA
    Rodrigues, H
    Pina, H
    [J]. ADVANCES IN ENGINEERING SOFTWARE, 2005, 36 (01) : 21 - 28
  • [5] A quantum inspired evolutionary framework for multi-objective optimization
    Meshoul, S
    Mahdi, K
    Batouche, M
    [J]. PROGRESS IN ARTIFICIAL INTELLIGENCE, PROCEEDINGS, 2005, 3808 : 190 - 201
  • [6] HEMO: A sustainable multi-objective evolutionary optimization framework
    Hu, JJ
    Seo, K
    Fan, Z
    Rosenberg, RC
    Goodman, ED
    [J]. GENETIC AND EVOLUTIONARY COMPUTATION - GECCO 2003, PT I, PROCEEDINGS, 2003, 2723 : 1029 - 1040
  • [7] Evolutionary Multi-Objective Optimization
    Deb, Kalyanmoy
    [J]. GECCO-2010 COMPANION PUBLICATION: PROCEEDINGS OF THE 12TH ANNUAL GENETIC AND EVOLUTIONARY COMPUTATION CONFERENCE, 2010, : 2577 - 2602
  • [8] Evolutionary multi-objective optimization
    Coello Coello, Carlos A.
    Hernandez Aguirre, Arturo
    Zitzler, Eckart
    [J]. EUROPEAN JOURNAL OF OPERATIONAL RESEARCH, 2007, 181 (03) : 1617 - 1619
  • [9] An improved multi-objective topology optimization approach for tensegrity structures
    Xu, Xian
    Wang, Yafeng
    Luo, Yaozhi
    [J]. ADVANCES IN STRUCTURAL ENGINEERING, 2018, 21 (01) : 59 - 70
  • [10] Evolutionary multi-objective optimization of truss topology for additively manufactured components
    David, Petr
    Mares, Tomas
    Chakraborti, Nirupam
    [J]. MATERIALS AND MANUFACTURING PROCESSES, 2023, 38 (15) : 1922 - 1931