A MATHEMATICAL-PROGRAMMING APPROACH FOR DEALING WITH EXCEPTIONAL ELEMENTS IN CELLULAR MANUFACTURING

被引:48
作者
SHAFER, SM
KERN, GM
WEI, JC
机构
[1] Department of Management, University of Miami, School of Business Administration, Coral Gables, FL, 33124-9145
[2] Department of Management, University of Notre Dame, College of Business Administration,, IN, 46556, Notre Dame
关键词
D O I
10.1080/00207549208942940
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
Many researchers have suggested methods for developing manufacturing cells (machines cells/part families). However, few of these methods have addressed the possible (in actuality, highly probable) existence of exceptional elements in the solution. Exceptional elements are bottleneck machines and exceptional parts that span two or more manufacturing cells. This paper presents a mathematical programming model that deals with exceptional elements. An initial solution is developed using any of the numerous cell formation procedures. Any exceptional elements that can be eliminated by changing the design or the process plans of the parts are eliminated. Then, the mathematical programming model is solved to determine how best to deal with the remaining exceptional elements. The mathematical programming model considers three important costs: (1) intercellular transfer; (2) machine duplication; and (3) subcontracting. The model is an optimizing model that can recognize possibly advantageous mixed strategies ignored by previous approaches.
引用
收藏
页码:1029 / 1036
页数:8
相关论文
共 15 条
[1]  
Burbiogb J.L., The Introduction of Group Technology, (1975)
[2]  
Chan H.M., Milner D.A., Direct clustering algorithm for group formation in cellular manufacture, Journal of Manufacturing Systems, 1, pp. 65-74, (1982)
[3]  
Kamien M.I., Li L., Subcontracting, coordination, flexibility, and production smoothing in aggregate planning, Management Science, 36, pp. 1352-1363, (1990)
[4]  
Kern G.M., Wei J.C., The cost of eliminating exceptional elements in group technology cell formation, International Journal of Production Research, (1990)
[5]  
King J.R., Nakornchai V., Machine-component group formulation in group technology: Review and extension, International Journal of Production Research, 25, (1982)
[6]  
Kumar K.R., Vannelli A., Strategic subcontracting for efficient disaggregated manufacturing, International Journal of Production Research, 25, pp. 1715-1728, (1987)
[7]  
Kusiak A., Chow W.S., Efficient solving of the group technology problem, Journal of Manufacturing Systems, 6, pp. 117-124, (1987)
[8]  
McAuley J., Machine grouping for efficient production, The Production Engineer, 51, pp. 53-57, (1972)
[9]  
Pullen R.D., A survey of cellular manufacturing cells, The Production Engineer, 56, pp. 451-454, (1976)
[10]  
Schrage L., User's Manual: Linear, Integer and Quadratic Programming with UNDO, (1987)