Volume 33 Issue 03
Mar.  2007
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Bi Jun, Wang Shaoping, Shi Jianet al. Mean time to repair modeling oriented uni-mission for weapon system[J]. Journal of Beijing University of Aeronautics and Astronautics, 2007, 33(03): 354-356. (in Chinese)
Citation: Bi Jun, Wang Shaoping, Shi Jianet al. Mean time to repair modeling oriented uni-mission for weapon system[J]. Journal of Beijing University of Aeronautics and Astronautics, 2007, 33(03): 354-356. (in Chinese)

Mean time to repair modeling oriented uni-mission for weapon system

  • Received Date: 07 Apr 2006
  • Publish Date: 31 Mar 2007
  • As an important quantificational index for maintainability, the predication method and algorithm of mean time to repair (MTTR) are always dependent on experimentation and experience. Through the queue research of mission-furnishment-maintenance oriented to uni-mission, the MTTR model was to be established based on M/G/1 for repairable system which aim at the failure rate and repairable rate subjected to exponential rule, considering the mission requirement, reliability and maintainability. The corresponding quantitative method was also given. This model adhere to the basic conclusion which is drawn from maintainability theory based on reliability, and prevent from depending on a large quantity of statistical data at the beginning of design stage. The model and prediction method of MTTR can provide the quantitative maintainability index for purchaser on the condition of purchasing the weapon system.

     

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  • [1] 甘茂治.维修性设计与验证[M].北京:国防工业出版社,1995 Gan Maozhi. Design and validate for maintainability [M]. Beijing:National Defence Industry Press, 1995 (in Chinese) [2] 谭中富, 曾鸣, 张福伟.关于设备视情维修最优策略的探讨[J].现代电力, 1997, 14(3):38-42 Tan Zhongfu, Zeng Ming, Zhang Fuwei. On the optimal policy for maintenance based on state of equipment [J]. Modern Electricity, 1997, 14(3):38-42 (in Chinese) [3] GJB368.4-1987, 装备维修性通用规范 维修性的分配和预计[S] GJB368.4-87, General specifications for materiel maintainability maintainability allocation and prediction [S] (in Chinese) [4] 华 兴.排队论与随机服务系统[M].上海:翻译出版公司, 1987 Hua Xing. Queueing theory and stochastic service system [M]. Shanghai:Translation and Publishing Corporation, 1987 (in Chinese) [5] 曹晋华, 程侃.服务台可修的M/G/1排队系统分析[J].应用数学学报, 1982, 5(2):113-127 Cao Jinhua, Cheng Can. Analysis of M/G/1 queueing system with repairable service station [J]. Acta Mathematicae Applicatae Sinica, 1982, 5(2):113-127 (in Chinese) [6] 唐应辉, 赵玮.可修排队系统可靠性指标的分解特性[J].运筹学学报, 2004, 8(4):73-83 Tang Yinghui, Zhao Wei. The decomposition properties of reliability indices in repairable queueing systems [J]. Operations Research Transactions, 2004, 8(4):73-83 (in Chinese) [7] 刘玉明. 维修性的定量设计[J]. 舰船电子工程, 2003, 22(5):73-79 Liu Yuming. Quantificational design for maintainability [J]. Ship Electronic Engineering, 2003, 22(5):73-79 (in Chinese) [8] Zhu Yijun. M/GI/1 models with negative arrivals to be served [J]. Journal of Systems Science and Complexity, 2003, 16(4):57-62 [9] Dieulle L, Bérenguer C, Grall A, et al. Sequential condition-based maintenance scheduling for a deteriorating system [J]. European Journal of Operational Research, 2003, 10(2):451-461 [10] Dongyan Chen, Kishor S Trivedi. Optimization for condition-based maintenance with semi-Markov decision process [J]. Reliability Engineering and System Safety, 2005, 10(1):25-29 [11] de Smidt-Destombes Karin S, van der Heijden Matthieu C, van Harten Aart. On the availability of a k-out-of-N system given limited spares and repair capacity under a condition based maintenance strategy [J]. Reliability Engineering and System Safety, 2004, 3(3):287-300
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