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Reliability Analysis of Some Typical Repairable Systems with Arbitrary Repair-Time Distribution
引用本文:Wang Jing and Yang DeliInst. of Systems Eng.,Dalian Univ. of Tech.,Dalian 116023,China. Reliability Analysis of Some Typical Repairable Systems with Arbitrary Repair-Time Distribution[J]. 系统工程与电子技术(英文版), 1992, 0(4)
作者姓名:Wang Jing and Yang DeliInst. of Systems Eng.  Dalian Univ. of Tech.  Dalian 116023  China
作者单位:Wang Jing and Yang DeliInst. of Systems Eng.,Dalian Univ. of Tech.,Dalian 116023,China
基金项目:This work is supported by Openning Laboratory of Complex System Control,Institute of Automation, Academia Sinica
摘    要:In this paper, reliability of some typical non-Markov repairable systems, including series systems, m-out-of- n or majority vote systems, and n : m cross-strapping standby redundant systems with general repair-time distribution, are studied by applying the generalized Markov renewal process (GMRP). The stochastic behavior of the typical systems is analyzed here. Formulas for mean time to first system failure, MTBF, MTTR, and availability are then developed.


Reliability Analysis of Some Typical Repairable Systems with Arbitrary Repair-Time Distribution
Wang Jing and Yang DeliInst. of Systems Eng.,Dalian Univ. of Tech.,Dalian ,China. Reliability Analysis of Some Typical Repairable Systems with Arbitrary Repair-Time Distribution[J]. Journal of Systems Engineering and Electronics, 1992, 0(4)
Authors:Wang Jing  Yang DeliInst. of Systems Eng.  Dalian Univ. of Tech.  Dalian   China
Affiliation:Wang Jing and Yang DeliInst. of Systems Eng.,Dalian Univ. of Tech.,Dalian 116023,China
Abstract:In this paper, reliability of some typical non-Markov repairable systems, including series systems, m-out-of- n or majority vote systems, and n : m cross-strapping standby redundant systems with general repair-time distribution, are studied by applying the generalized Markov renewal process (GMRP). The stochastic behavior of the typical systems is analyzed here. Formulas for mean time to first system failure, MTBF, MTTR, and availability are then developed.
Keywords:Repairable systems   Reliability analysis   Markov processes.
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