Determination of an optimal assembly sequence using the psychoclonal algorithm

被引:34
|
作者
Tiwari, MK
Prakash
Kumar, A
Mileham, AR
机构
[1] Univ Bath, Dept Mech Engn, Bath BA2 7AY, Avon, England
[2] Natl Inst Foundry & Forge Technol, Dept Mfg Engn, Ranchi, Bihar, India
[3] Natl Inst Foundry & Forge Technol, Dept Met & Mat Engn, Ranchi, Bihar, India
关键词
assembly sequence generation; artificial immune system; Maslow's need hierarchy theory; clonal selection; affinity maturation; hypermutation; receptor editing;
D O I
10.1243/095440505X8028
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
Owing to conflicting objectives, assembly planning has become a difficult task for decision makers to devise an effective plan that can satisfy the majority of system goals. This is a tedious job and its quick and effective solution is the subject of much research. In recent years, artificial immune systems (AISs) have captured the attention of various researchers due to their ability to perform tasks such as learning and memory acquisition. The approach is suitable for solving multi-modal and combinatorial optimization problems. This paper extends the AIS approach by proposing a new methodology, termed the ' psychoclonal algorithm ', to handle the assembly-planning problem. It inherits its traits from Maslow ' s need hierarchy theory and the theory of clonal selection. The special features of this algorithm are the various levels of needs, immune memory, and affinity maturation. Various levels of needs and immune memory help to preserve the feasibility of solution, whereas affinity maturation guides the solution to general rather than local optima. The algorithm has been initially validated on a known data set that had been previously solved using both the genetic algorithm and the immune algorithm approach. Using this data set the new psychoclonal algorithm was shown to provide a significant improvement over the other two approaches.
引用
收藏
页码:137 / 149
页数:13
相关论文
共 50 条
  • [31] Technique for determination of optimal truss layout using genetic algorithm
    Sakamoto, Jiro
    Oda, Juhachi
    Nippon Kikai Gakkai Ronbunshu, A Hen/Transactions of the Japan Society of Mechanical Engineers, Part A, 1993, 59 (562): : 1568 - 1573
  • [32] Assembly sequence optimization using a flower pollination algorithm-based approach
    Atul Mishra
    Sankha Deb
    Journal of Intelligent Manufacturing, 2019, 30 : 461 - 482
  • [33] Improved methods of assembly sequence determination for automatic assembly systems
    Lee, HR
    Gemmill, DD
    EUROPEAN JOURNAL OF OPERATIONAL RESEARCH, 2001, 131 (03) : 611 - 621
  • [34] Assembly sequence optimization using a flower pollination algorithm-based approach
    Mishra, Atul
    Deb, Sankha
    JOURNAL OF INTELLIGENT MANUFACTURING, 2019, 30 (02) : 461 - 482
  • [35] Design of computer network topologies: A Vroom Inspired Psychoclonal Algorithm
    Shukla, Nagesh
    Dashora, Yogesh
    Tiwari, M. K.
    Shankar, Ravi
    APPLIED MATHEMATICAL MODELLING, 2013, 37 (03) : 888 - 902
  • [36] Application of memetic algorithm in assembly sequence planning
    Liang Gao
    Weirong Qian
    Xinyu Li
    Junfeng Wang
    The International Journal of Advanced Manufacturing Technology, 2010, 49 : 1175 - 1184
  • [37] Improved genetic algorithm for assembly sequence optimization
    Yang, Peng
    Liu, Ji-Hong
    Guan, Qiang
    Jisuanji Jicheng Zhizao Xitong/Computer Integrated Manufacturing Systems, CIMS, 2002, 8 (06): : 467 - 471
  • [38] Optimal Blade Sequence Obtained from a Genetic Algorithm to Reduce the Mistuning Effects in a Bladed Disk Assembly
    Cha, Douksoon
    INTERNATIONAL JOURNAL OF PRECISION ENGINEERING AND MANUFACTURING, 2024, 25 (03) : 629 - 637
  • [39] Optimal Blade Sequence Obtained from a Genetic Algorithm to Reduce the Mistuning Effects in a Bladed Disk Assembly
    Douksoon Cha
    International Journal of Precision Engineering and Manufacturing, 2024, 25 : 629 - 637
  • [40] Algorithm for DNA sequence assembly by quantum annealing
    Nalecz-Charkiewicz, Katarzyna
    Nowak, Robert M.
    BMC BIOINFORMATICS, 2022, 23 (01)