Tolerance modelling in selective assembly for minimizing linear assembly tolerance variation and assembly cost by using Taguchi and AIS algorithm

被引:18
|
作者
Babu, J. Rajesh [1 ]
Asha, A. [2 ]
机构
[1] KLN Coll Engn, Dept Automobile Engn, Pottapalayam 630611, Tamil Nadu, India
[2] Kamaraj Coll Engn & Technol, Dept Mech Engn, Virudunagar 626001, Tamil Nadu, India
关键词
Selective assembly; Taguchi's loss function; Assembly tolerance variation; Average assembly loss per combination; Artificial immune system algorithm; GENETIC ALGORITHM; SURPLUS PARTS; OPTIMIZATION; COMPONENTS;
D O I
10.1007/s00170-014-6097-8
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
The quality of any product depends upon its component tolerance and assembly variations. Most products are composed of more than one component. These products require some type of assembly during production. Assembly is the process of joining two or more parts together. The functional performance of an assembled product and its manufacturing cost are directly affected by the individual component tolerances. However, tolerance is inevitable because manufacturing exactly equal parts is impossible. When the components are assembled together interchangeably, the assembly tolerance is the sum of the component tolerances. If the required assembly tolerance variation is less than the sum of the components' tolerances, the rejection rate of assemblies will be more. In such cases, the selective assembly is the method to achieve tight assembly tolerance with the components manufactured at wider tolerances. This is accomplished by partitioning produced components into groups prior to random assembly. The mating components in the selective groups are then assembled at random. In this paper, artificial immune system (AIS) algorithm is developed to obtain the best combination of selective group with minimum variation in the assembly tolerance and least loss value within the specification range. The concept of Taguchi's loss function is applied into the selective assembly method to evaluate the deviation from the mean. The selection of number of groups for selective assembly is also analyzed in this paper.
引用
收藏
页码:869 / 881
页数:13
相关论文
共 50 条
  • [21] Concurrent design of a geometric parameter and tolerance for assembly and cost
    Hu, J
    Xiong, G
    INTERNATIONAL JOURNAL OF PRODUCTION RESEARCH, 2005, 43 (02) : 267 - 293
  • [22] A new approach to tolerance improvement through selective assembly
    Thesen, A
    Jantayavichit, A
    SIMULATION IN INDUSTRY'99: 11TH EUROPEAN SIMULATION SYMPOSIUM 1999, 1999, : 389 - 393
  • [23] Minimizing Cost of Assembly of an Interrelated Dimensional Chain Product Using ABC Algorithm
    Sivakumar, Mahalingam
    Lenin, Nagarajan
    Jayakrishna, Kandasamy
    Prasath, Natarajan Eswara
    MATHEMATICAL PROBLEMS IN ENGINEERING, 2021, 2021
  • [24] New reasoning algorithm for assembly tolerance specifications and corresponding tolerance zone types
    Zhang, Yi
    Li, Zongbin
    Gao, Jianmin
    Hong, Jun
    COMPUTER-AIDED DESIGN, 2011, 43 (12) : 1606 - 1628
  • [25] An approach to minimizing surplus parts in selective assembly with genetic algorithm
    Lu, Cong
    Fei, Jun-Feng
    PROCEEDINGS OF THE INSTITUTION OF MECHANICAL ENGINEERS PART B-JOURNAL OF ENGINEERING MANUFACTURE, 2015, 229 (03) : 508 - 520
  • [26] Minimizing Surplus Parts in Selective Assembly Using GA
    Fei, Junfeng
    Lu, Cong
    Wang, Songling
    ADVANCES IN DESIGN TECHNOLOGY, VOLS 1 AND 2, 2012, 215-216 : 178 - 181
  • [27] COUPLING SAMPLING-BASED TOLERANCE-COST OPTIMIZATION AND SELECTIVE ASSEMBLY - AN INTEGRATED APPROACH FOR OPTIMAL TOLERANCE ALLOCATION
    Roth, Martin
    Seitz, Markus Johannes
    Schleich, Benjamin
    Wartzack, Sandro
    PROCEEDINGS OF ASME 2022 INTERNATIONAL MECHANICAL ENGINEERING CONGRESS AND EXPOSITION, IMECE2022, VOL 2A, 2022,
  • [28] Optimising tolerance allocation for mechanical components correlated by selective assembly
    Chen, MS
    INTERNATIONAL JOURNAL OF ADVANCED MANUFACTURING TECHNOLOGY, 1996, 12 (05): : 349 - 355
  • [29] Optimal assembly tolerance allocation using hierarchical hypergraphs
    Huang, M
    Xu, Z
    Li, Z
    Gao, Y
    COMPUTER-AIDED PRODUCTION ENGINEERING, 2001, : 411 - 414
  • [30] Assembly tolerance allocation using a coalitional game method
    Zheng, Cheng
    Jin, Sun
    Lai, Xinmin
    Yu, Kuigang
    ENGINEERING OPTIMIZATION, 2011, 43 (07) : 763 - 778