A NEW HYBRID METHOD FOR SIZE AND TOPOLOGY OPTIMIZATION OF TRUSS STRUCTURES USING MODIFIED ALGA AND QPGA

被引:7
|
作者
Noii, Nima [1 ]
Aghayan, Iman [2 ]
Hajirasouliha, Iman [3 ]
Kunt, Mehmet Metin [4 ]
机构
[1] Univ Nottingham, Dept Mech Mat & Mfg Engn, Nottingham, England
[2] Shahrood Univ Technol, Dept Civil Engn, Shahrood, Iran
[3] Univ Sheffield, Dept Civil & Struct Engn, Sheffield, S Yorkshire, England
[4] Eastern Mediterranean Univ, Dept Civil Engn, Mersin 10, Gazimagusa, Turkey
关键词
structural optimization; finite element analysis; augmented Lagrangian; quadratic penalty function; hybrid genetics algorithm; GENETIC ALGORITHM; DISCRETE OPTIMIZATION; DESIGN OPTIMIZATION; VARIABLES; SHAPE;
D O I
10.3846/13923730.2015.1075420
中图分类号
TU [建筑科学];
学科分类号
0813 ;
摘要
Modified Augmented Lagrangian Genetic Algorithm (ALGA) and Quadratic Penalty Function Genetic Algorithm (QPGA) optimization methods are proposed to obtain truss structures with minimum structural weight using both continuous and discrete design variables. To achieve robust solutions, Compressed Sparse Row (CSR) with reordering of Cholesky factorization and Moore Penrose Pseudoinverse are used in case of non-singular and singular stiffness matrix, respectively. The efficiency of the proposed nonlinear optimization methods is demonstrated on several practical examples. The results obtained from the Pratt truss bridge show that the optimum design solution using discrete parameters is 21% lighter than the traditional design with uniform cross sections. Similarly, the results obtained from the 57-bar planar tower truss indicate that the proposed design method using continuous and discrete design parameters can be up to 29% and 9% lighter than traditional design solutions, respectively. Through sensitivity analysis, it is shown that the proposed methodology is robust and leads to significant improvements in convergence rates, which should prove useful in large-scale applications.
引用
收藏
页码:252 / 262
页数:11
相关论文
共 50 条
  • [1] Growth method for size, topology, and geometry optimization of truss structures
    Martinez, P.
    Marti, P.
    Querin, O. M.
    STRUCTURAL AND MULTIDISCIPLINARY OPTIMIZATION, 2007, 33 (01) : 13 - 26
  • [2] Growth method for size, topology, and geometry optimization of truss structures
    P. Martínez
    P. Martí
    O. M. Querin
    Structural and Multidisciplinary Optimization, 2007, 33 : 13 - 26
  • [3] A new fuzzy strategy for size and topology optimization of truss structures
    Mortazavi, Ali
    APPLIED SOFT COMPUTING, 2020, 93
  • [4] Metamorphic development: a new topology optimization method for truss structures
    Liu, Jing-Sheng
    Parks, Geoff
    Clarkson, John
    Collection of Technical Papers - AIAA/ASME/ASCE/AHS/ASC Structures, Structural Dynamics and Materials Conference, 1999, 3 : 1578 - 1588
  • [5] Colliding bodies optimization for size and topology optimization of truss structures
    Kaveh, A.
    Mahdavi, V. R.
    STRUCTURAL ENGINEERING AND MECHANICS, 2015, 53 (05) : 847 - 865
  • [6] A new algorithm for size optimization of the truss structures using finite element method
    Vu Thi Bich Quyen
    Tran Thi Thuy Van
    Cao Quoc Khanh
    XXI INTERNATIONAL SCIENTIFIC CONFERENCE ON ADVANCED IN CIVIL ENGINEERING CONSTRUCTION - THE FORMATION OF LIVING ENVIRONMENT (FORM 2018), 2018, 365
  • [7] New topology optimization method for truss
    Yingyong Lixue Xuebao/Chinese Journal of Applied Mechanics, 2002, 19 (03):
  • [8] Topology and size optimization of truss structures using an improved crow search algorithm
    Mashayekhi, Mostafa
    Yousefi, Roghayeh
    STRUCTURAL ENGINEERING AND MECHANICS, 2021, 77 (06) : 779 - 795
  • [9] 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
  • [10] 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