A maintenance policy optimized with imperfect and/or partial monitoring

被引:9
作者
Barros, A [1 ]
Grall, A [1 ]
Bérenguer, C [1 ]
机构
[1] Univ Technol Troyes, Lab Modelisat & Surete Syst, F-10010 Troyes, France
来源
ANNUAL RELIABILITY AND MAINTAINABILITY SYMPOSIUM, 2003 PROCEEDINGS | 2003年
关键词
preventive maintenance; maintenance optimization; imperfect monitoring; failure rate model;
D O I
10.1109/RAMS.2003.1182023
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
A system with two s-dependent units in parallel is considered. The on-line unit-level information indicating if both units are running or failed is imperfect and/or partial because of monitoring problems (possible non-detection of the failure time of each unit). A condition-based maintenance policy is optimized taking into account this information. The optimization scheme based on classical martingale results is valid when the observed failure rate of the system is monotone. Cases are identified when such a condition is verified (depending on the monitoring problems and the units failure rates). Numerical results show that the policy based on the on-line unit-level information performs better than a policy based only on the system-level information (considering no on-line unit-level information is available), even if the unit-level information is imperfect and/or partial. Numerical studies also allow identification of locally monotone cases for which the optimization scheme remains valid.
引用
收藏
页码:406 / 411
页数:6
相关论文
共 14 条
[1]  
Aven T, 1999, APPL MATH, V41
[2]  
BALABAN HS, 1962, ASDTDR6220 ARINC RES, V2
[3]  
BARROS A, 2002, UNPUB IEEE T RELIABI
[4]  
BARROS A, 2002, P 3 INT C MATH METH
[5]  
BARROS A, 2002, IN PRESS IEEE SMC C
[6]  
Basseville M, 1993, DETECTION ABRUPT CHA
[7]   Combining preventive maintenance and statistical process control: a preliminary investigation [J].
Cassady, CR ;
Bowden, RO ;
Liew, L ;
Pohl, EA .
IIE TRANSACTIONS, 2000, 32 (06) :471-478
[8]   A SURVEY OF MAINTENANCE MODELS FOR MULTIUNIT SYSTEMS [J].
CHO, DI ;
PARLAR, M .
EUROPEAN JOURNAL OF OPERATIONAL RESEARCH, 1991, 51 (01) :1-23
[9]  
GERTSBAKH I, 2000, RELIABILITY THEORY A
[10]   A two-state partially observable Markov decision process with uniformly distributed observations [J].
GrosfeldNir, A .
OPERATIONS RESEARCH, 1996, 44 (03) :458-463