[1] Zio E. Reliability engineering: old problems and new challenges[J]. Reliability Engineering and System Safety, 2009, 94(2): 125-141. [2] Gu Y K, Li J. Multi-state system reliability: a new and systematic review[J]. Procedia Engineering, 2012, 29(4): 531-536. [3] Barton R M, Damon W W. Reliability in a multi-state system[C]∥6th Annual Southeastern Symposium on Systems Theory. Baton Rouge, Louisiana, US : IEEE, 1974. [4] Lisnianski A, Frenkel I, Ding Y. Multi-state system reliability analysis and optimization for engineers and industrial managers[M]. London, UK: Springer, 2010. [5] Zhang Y L,Wang G J. A deteriorating cold standby repairable system with priority in use[J]. European Journal of Operational Research, 2007, 183(1): 278-295. [6] Zhang Y L,Wang G J. A geometric process repair model for a repairable cold standby system with priority in use and repair[J]. Reliability Engineering and System Safety, 2009, 94(11): 1782-1787. [7] Leung K N F, Zhang Y L, Lai K K. Analysis for a two-dissimilar-component cold standby repairable system with repair priority[J]. Reliability Engineering and System Safety, 2011, 96(11): 1542-1551. [8] Yuan L, Meng X Y. Reliability analysis of a warm standby repairable system with priority in use[J]. Applied Mathematical Modelling, 2011, 35(9): 4295-4303. [9] Reetu, Malik S C. A parallel system with priority to preventive maintenance subject to maximum operation and repair times[J]. American Journal of Mathematics and Statistics, 2013, 3(6): 436-444.
[10] Kumara A, Malik S C. Reliability measures of a computer system with priority to PM over the H/W repair activities subject to MOT and MRT[J]. Management Science Letters, 2015, 5(1): 29-38. [11] Moghaddass R, Zuo M J, Wang W B. Availability of a general k-out-of-n:G system with non-identical components considering shut-off rules using quasi-birth-death process[J]. Reliability Engineering and System Safety, 2011, 96(4): 489-496. [12] Navarro J, Rubio R. Comparisons of coherent systems with non-identically distributed components[J]. Journal of Statistical Planning and Inference, 2012, 142(6): 1310-1319. [13] He Q M. Fundamentals of matrix-analytic methods[M]. NY, US: Springer, 2013. [14] Neuts M F, Meier K S. On the use of phase type distributions in reliability modelling of systems with two components[J]. OR Spektrum, 1981, 2(4): 227-234. [15] Segovia M C, Labeau P E. Reliability of a multi-state system subject to shocks using phase-type distributions[J]. Applied Mathematical Modelling, 2013, 37(7): 4883-4904. [16] Yu M, Tang Y, Liu L, et al. A phase-type geometric process repair model with spare device procurement and repairman's multiple vacations[J]. European Journal of Operational Research, 2013, 225(2): 310-323. [17] Montoro-Cazorla D, Pérez-Ocón R. A deteriorating two-system with two repair modes and sojourn times phase-type distributed[J]. Reliability Engineering and System Safety, 2006, 91(1): 1-9. [18] 陈童, 黎放, 狄鹏. 基于PH分布的n中取k系统可靠性模型研究[J]. 系统工程理论与实践, 2015, 35(1): 260-266. CHEN Tong, LI Fang, DI Peng. The reliability analysis of k-out-of-n system based on Phase-type distribution[J]. Systems Engineering-Theory & Practice, 2015, 35(1):260-266. ( in Chinese) [19] 狄鹏, 黎放, 陈童. 考虑不同维修效果的多状态可修系统可靠性模型[J]. 兵工学报, 2014, 35(9):1488-1494. DI Peng, LI Fang, CHEN Tong, Reliability model of multi-state repairable systems with different repair effects[J]. Acta Armamentarii, 2014, 35(9):1488-1494.(in Chinese) [20] LI Fang, YIN Dongliang, HU Bin. Analysis on reliability model for warm standby system with a repairman taking multiple vacations based on Phase-type distribution[C]∥Proceedings of IEEE International Conference on Industrial Engineering an Engineering Management. Bali, Indonesia: IEEE, 2016: 1436-1442. [21] Kao E P C. An introduction to stochastic processes[M]. Beijing: China Machine Press, 2006. [22] 田乃硕. 休假随机服务系统[M]. 北京: 北京大学出版社, 2001:5-7. TIAN Nai-shuo. Queuing systems with sever vacations[M]. Beijing:Peking University Press, 2001:5-7. (in Chinese)
第38卷 第7期2017 年7月兵工学报ACTA ARMAMENTARIIVol.38No.7Jul.2017
|