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Application of semi-Markov process and CTMC to evaluation of UPS system availability

机译:半马尔可夫进程和CTMC在UPS系统可用性评估中的应用

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In this paper we develop analytical models for the study of the dependability characteristics of systems with uninterruptible power supply (UPS) units. Dependability of systems with UPS cannot be modeled exactly using the prevalent Markov modeling approaches. We develop and solve two approximations to this problem. The first model assumes that battery units will be fully recharged before the next failure occurs. With this assumption, a semi-Markov process (SMP) model is developed and solved to provide formulae to compute availability measures (transient and steady-state), reliability, and mean time to failure (MTTF). Another approximation based only on Markov modeling theory is then proposed in Section 3. We show how all the measures can also be computed using the continuous-time Markov chain (CTMC) approach, and also compare some of its results with the equations developed in Section 2. In practical applications, the closed-form formulae for A(t), A and MTTF are very useful in combination with other system equations in a reliability block diagram or fault-tree. On the other hand, the Erlang approximation is easy to use when one has Markov chain solvers (e.g., the SPNP or SHARPE [6] modeling packages) available for computing dependability measures.
机译:在本文中,我们制定的与不间断电源(UPS)系统设备的可靠性特性的研究分析模型。与UPS系统的可靠性不能使用流行的马尔科夫建模方法准确建模。我们开发和解决两个近似这个问题。第一个模型假定电池单元会发生下一个故障之前被完全充电。在该假设下,半马尔可夫过程(SMP)模型的开发和解决提供的公式来计算可用性的措施(瞬态和稳态),可靠性和平均故障时间(MTTF)。仅基于马尔可夫模型理论的另一种近似,然后在第3节提出我们展示了如何各项措施也可以使用连续时间马尔可夫链(CTMC)的方式来计算,也比较了一些它的结果与方程组开发2.在实际应用中,为A(t)的闭合形式式中,A和MTTF是结合在一个可靠性框图其他系统方程或故障树非常有用的。在另一方面,Erlang的近似是容易当一个人有马尔科夫链解算器(例如,SPNP或SHARPE [6]建模软件包)可用于计算可靠性措施来使用。

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