Solving a multiresponse simulation-optimization problem with discrete variables using a multiple-attribute decision-making method

被引:122
作者
Yang, TH [1 ]
Chou, PH [1 ]
机构
[1] Natl Cheng Kung Univ, Inst Mfg Engn, Tainan 701, Taiwan
关键词
multiple-attribute decision-making; simulation optimization; TOPSIS; integrated circuit packaging; Taguchi method;
D O I
10.1016/j.matcom.2004.09.004
中图分类号
TP39 [计算机的应用];
学科分类号
081203 ; 0835 ;
摘要
The simulation model is a proven tool in solving nonlinear and stochastic problems and allows examination of the likely behavior of a proposed manufacturing system under selected conditions. However, it does not provide a method for optimization. A practical problem often embodies many characteristics of a multiresponse optimization problem. The present paper proposes to solve the multiresponse simulation-optimization problem by a multiple-attribute decision-making method-a technique for order preference by similarity to ideal solution (TOPSIS). The method assumes that the control factors have discrete values and that each control factor has exactly three control levels. Taguchi quality-loss functions are adapted to model the factor mean and variance effects. TOPSIS is then used to find the surrogate objective function for the multiple responses. The present paper predicts the system performances for any combination of levels of the control factors by using the main effects of the control factors according to the principles of a robust design method. The optimal design can then be obtained. A practical case study from an integrated-circuit packaging company illustrates the efficiency and effectiveness of the proposed method. Finally, constraints of the proposed method are addressed. (C) 2004 IMACS. Published by Elsevier B.V. All rights reserved.
引用
收藏
页码:9 / 21
页数:13
相关论文
共 21 条
[1]  
ANGUN E, 2003, RESPONSE SURFACE MET
[2]  
[Anonymous], 1995, EUR J OPER RES
[3]   OPTIMIZATION OF DISCRETE VARIABLE STOCHASTIC-SYSTEMS BY COMPUTER-SIMULATION [J].
AZADIVAR, F ;
LEE, YH .
MATHEMATICS AND COMPUTERS IN SIMULATION, 1988, 30 (04) :331-345
[4]   A NONLINEAR-PROGRAMMING SOLUTION TO THE DUAL RESPONSE PROBLEM [J].
DELCASTILLO, E ;
MONTGOMERY, DC .
JOURNAL OF QUALITY TECHNOLOGY, 1993, 25 (03) :199-204
[5]   Calculation of an optimal region of operation for dual response systems fitted from experimental data [J].
Fan, SKS ;
del Castillo, E .
JOURNAL OF THE OPERATIONAL RESEARCH SOCIETY, 1999, 50 (08) :826-836
[6]   Optimization for simulation: Theory vs. practice [J].
Fu, MC .
INFORMS JOURNAL ON COMPUTING, 2002, 14 (03) :192-215
[7]  
HOPP WJ, 2000, SPEARMAN FACTORY PHY
[8]  
Hwang C. L., 1981, Lecture Notes in Economics and Mathematical Systems, V186, P58, DOI 10.1007/978-3-642-48318-9_3
[9]  
KACKAR RN, 1985, J QUAL TECHNOL, V17, P176, DOI 10.1080/00224065.1985.11978964
[10]  
KHURI AI, 1996, HDB STAT, V13