New procedures to select the best simulated system using common random numbers

被引:94
作者
Chick, SE [1 ]
Inoue, K [1 ]
机构
[1] Univ Michigan, Dept Ind & Operat Engn, Ann Arbor, MI 48109 USA
关键词
multiple selection; ranking and selection; discrete-event simulation; common random numbers; missing data; Bayesian statistics;
D O I
10.1287/mnsc.47.8.1133.10229
中图分类号
C93 [管理学];
学科分类号
12 ; 1201 ; 1202 ; 120202 ;
摘要
Although simulation is widely used to select the best of several alternative system designs, and common random numbers is an important tool for reducing the computation effort of simulation experiments, there are surprisingly few tools available to help a simulation practitioner select the best system when common random numbers are employed. This paper presents new two-stage procedures that use common random numbers to help identify the best simulated system. The procedures allow for screening and attempt to allocate additional replications to improve the value of information obtained during the second stage, rather than determining the number of replications required to provide a given probability of correct selection guarantee. The procedures allow decision makers to reduce either the expected opportunity cost associated with potentially selecting an inferior system, or the probability of incorrect selection. A small empirical study indicates that the new procedures outperform several procedures with respect to several criteria, and identifies potential areas for further improvement.
引用
收藏
页码:1133 / 1149
页数:17
相关论文
共 23 条
[2]  
Banks J., 2000, Discrete-Event System Simulation, V3rd ed.
[3]  
Bechhofer R. E., 1995, DESIGN ANAL STAT SEL
[4]  
BERGER J. O., 2013, Statistical Decision Theory and Bayesian Analysis, DOI [10.1007/978-1-4757-4286-2, DOI 10.1007/978-1-4757-4286-2]
[5]   A BAYESIAN-APPROACH TO RANKING AND SELECTION OF RELATED MEANS WITH ALTERNATIVES TO ANALYSIS-OF-VARIANCE METHODOLOGY [J].
BERGER, JO ;
DEELY, J .
JOURNAL OF THE AMERICAN STATISTICAL ASSOCIATION, 1988, 83 (402) :364-373
[6]  
Bernardo J. M., 1994, BAYESIAN THEORY
[7]   A lower bound for the correct subset-selection probability and its application to discrete-event system simulations [J].
Chen, CH .
IEEE TRANSACTIONS ON AUTOMATIC CONTROL, 1996, 41 (08) :1227-1231
[8]  
CHICK SE, 2001, IN PRESS OPER RES
[9]  
Clark G. M., 1986, 1986 Winter Simulation Conference Proceedings, P313, DOI 10.1145/318242.318452
[10]  
DeGroot M., 1970, OPTIMAL STAT DECISIO