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Multivariate Statistical Modeling on the 3-State (Up, Derated, Down) Availability of Repairable Hardware Units and Networks with the Sahinoglu- Libby Probability Distribution using Monte Carlo Simulation

机译:使用Monte Carlo仿真的可修复硬件单元和网络的3状态(UP,Dress,Down)可用性的多变量统计建模

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The principal author in response to then-in-2007-unsolved homework question from his Wiley textbook proposes to generate the multivariate probability distribution model of an important pillar of the trustworthiness employing simulation techniques by proper modeling of the problem. Namely, the availability of a component (unit) is studied when the units have three states with a derated state included beyond the usual 2-state assumption. It is usually assumed that repairable units reside in either up (operating) or down (non-operating) states where FOR (Forced Outage Rate) = down time/(up time + down time). On the contrary, many real-life grid units from routers or servers in cyber systems to the electric-power generating plants, and the water-supply networks or dams, as well as Markov state diagrams do not operate in a dichotomously full or empty capacity. Due to lack of a closed-form solution of the 3-State SL model as opposed to a closed-form of the 2-State model, the analysis can only be conducted by Monte Carlo simulations using the empirical Bayesian principles to estimate the full and derated availability of a repairable hardware unit. Industrial applications for units and networks will be numerically illustrated.
机译:响应从他的威利教科书然后,在2007年,悬而未决的功课问题的主要作者建议生成由问题的正确建模采用模拟技术的可信赖的重要支柱的多元概率分布模型。即,研究组件(单位)的可用性,当单位有三个状态时,其中包括超出通常的2状态假设的降级状态。通常假设可修复单元驻留在UP(操作)或下(非操作)状态(强制中断率)=关闭时间/(Up Time + Down时间)。相反,网络系统中的路由器或服务器的许多现实寿命网格单元到电力发电厂以及供水网络或水坝以及马尔可夫状态图都不以二分法全部或空的容量运行。由于3态SL模型的闭合液溶液而不是2状态模型的封闭形式,分析只能通过蒙特卡罗模拟使用经验贝叶斯原则来估计完整和可修复硬件单元的可用性。将在数值上说明单位和网络的工业应用。

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