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Evaluation of the availability and reliability of a standby repairable system incorporating imperfect switchovers and working breakdowns

机译:评估包含不完美切换和工作故障的备用可修复系统的可用性和可靠性

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This study involves the evaluation of the availability and reliability of a repairable system containing warm standby components and undergoing switching failure under a Markovian environment. A single repairperson is responsible for repairing failed components. As soon as the system is free of failed components, the repairperson takes multiple vacations. The repairperson is also subject to breakdown while repairing failed components. When the repairperson experiences a breakdown, there is a probability of 1 - delta that he/she is sent for recovery, or a probability of delta that he/she continues to work at a lower rate. For the Markov model, we establish a finite set of differential equations governing the repairable system. A numerical approach based on the Runge-Kutta method is employed to solve the differential equations. Numerical solutions for the time-dependent availability can then be obtained. For the reliability model, we use the Laplace transform method to find the explicit form of the reliability function and the mean time to failure (MTTF) of the system. Finally, we conduct a numerical sensitivity analysis of the time-dependent availability, system reliability and MTTF with respect to various system parameters.
机译:本研究涉及评估可修复系统的可用性和可靠性,其中包含温暖的备用组件并在马尔维亚环境下进行切换故障。单个修理员负责修复失败的组件。一旦系统没有失败的组件,维修员就可以了多个假期。修理员也会在修复失败的组件时受到故障。当维修人员经历崩溃时,他/她被派遣的概率为1 - 三角洲,或者他/她继续以较低的速度工作的三角洲的概率。对于马尔可夫模型,我们建立了一个有限的微分方程,控制可修复系统。采用基于Runge-Kutta方法的数值方法来解决微分方程。然后可以获得用于时间相关的可用性的数值解。对于可靠性模型,我们使用LAPLACE变换方法找到可靠性函数的显式形式和系统的平均故障时间(MTTF)。最后,我们对各种系统参数进行了时间依赖性可用性,系统可靠性和MTTF的数值敏感性分析。

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