Dynamic topology optimization for multiple eigenfrequencies using the artificial bee colony algorithm

被引:0
作者
Dae-Ho Chang
Seog-Young Han
机构
[1] Hanyang University,Department of Mechanical Engineering, Graduate School
[2] Hanyang University,Division of Mechanical Engineering
来源
International Journal of Precision Engineering and Manufacturing | 2015年 / 16卷
关键词
Artificial bee colony algorithm; Finite element method; Multiple eigenfrequencies; Stochastic search method; Topology optimization;
D O I
暂无
中图分类号
学科分类号
摘要
The purpose of this study is to suggest a method of applying the artificial bee colony algorithm (ABCA) in the frequency topology optimization for a structure with multiple eigenfrequencies. In order to replicate the multiple eigenfrequencies of a structure, suboptimization procedure for multiple eigenfrequencies was additionally developed. In order to obtain a stable and robust optimal topology the waggle index update rule, evaluation method of fitness values and changing filtering size scheme were also employed. And the optimized topologies of ABCA for examples were compared with those of the solid isotropic material with penalization (SIMP) method for investigating the applicability and effectiveness of the ABCA. The following conclusions were obtained through the results of examples; (1) The ABCA implemented with sub-optimization procedure and the three suggested schemes, is very applicable and effective in dynamic topology optimization. (2) The multiple eigenfrequencies of a structure are successfully replicated by the ABCA in optimization procedure. (3) The fundamental frequency of the ABCA is almost the same or slightly higher than that of the SIMP
引用
收藏
页码:1817 / 1824
页数:7
相关论文
共 45 条
  • [1] Tenek L. H.(1993)Static and Vibrational Shape and Topology Optimization using Homogenization and Mathematical Programming Computer Methods in Applied Mechanics and Engineering 109 143-154
  • [2] Hagiwara I.(2010)Evolutionary Topological Optimization of Vibrating Continuum Structures for Natural Frequencies Computers & Structures 88 357-364
  • [3] Huang X.(2013)A Sequential Element Rejection and Admission (SERA) Method for Compliant Mechanisms Design Structural and Multidisciplinary Optimization 47 795-807
  • [4] Zuo Z. H.(2010)Ga Topology Optimization using Random Keys for Tree Encoding of Structures Structural and Multidisciplinary Optimization 40 227-240
  • [5] Xie Y. M.(2002)Topology Optimization for Maximum Natural Frequency using Simulated Annealing and Morphological Representation AIAA Journal 40 586-589
  • [6] Alonso C.(1994)Multiple Eigenvalues in Structural Optimization Problems Structural Optimization 8 207-227
  • [7] Querin O. M.(2007)Topological Design of Freely Vibrating Continuum Structures for Maximum Values of Simple and Multiple Eigenfrequencies and Frequency Gaps Structural and Multidisciplinary Optimization 34 91-110
  • [8] Ansola R.(2006)Design of a Swing-Arm Actuator Using the Compliant Mechanism - Multi-Objective Optimal Design Considering the Stiffness Effect Transactions of the Korean Society of Mechanical Engineers A 30 128-134
  • [9] Madeira J. F. A.(2007)A Powerful and Efficient Algorithm for Numerical Function Optimization: Artificial Bee Colony (ABC) Algorithm Journal of Global Optimization 39 459-471
  • [10] Pina H. L.(2011)A Novel Clustering Approach: Artificial Bee Colony (ABC) Algorithm Applied Soft Computing 11 652-657