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Analysis of a System Reliability Model Subject to Degradation and Random Shocks

机译:具有退化和随机冲击的系统可靠性模型的分析

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An attempt has been made to analyze a single-unit system subject to random shocks. The system may or may not be affected by the impact of shocks. There is a single server who visits the system immediately to conduct maintenance and repair of the unit. The unit undergoes for maintenance if it is affected by the impact of shocks. However, repair of the unit is done when it fails due to some other reasons. The unit works as new after maintenance while it becomes degraded after repair. The degraded unit may work for the system and is replaced by new one giving some replacement time if it is affected by the impact of shocks. Repair of the degraded unit is done if it fails due to the reasons other than shocks. The degraded unit is considered as degraded after repair. The time to failure of the unit and time to occurrence of a shock are exponentially distributed whereas the distributions of maintenance, repair and replacement times are taken as arbitrary with different probability density functions. The expressions for various reliability indices are derived in steady state using semi-Markov process and regenerative point technique. Giving particular values to various costs and parameters, the numerical results are obtained for mean time to system failure (MTSF), availability and profit to depict their graphical behavior with respect to shock rate.
机译:已经尝试分析受到随机冲击的单系统。系统可能会受到震动的影响,也可能不会受到震动的影响。有一个服务器可以立即访问系统以进行设备维护和修理。如果设备受到冲击的影响,则需要进行维护。但是,当由于某些其他原因导致设备故障时,请进行维修。维修后,该装置将作为新装置工作,而维修后会退化。降级的设备可能适用于该系统,如果受到冲击的影响,请更换新的设备,并留出一定的更换时间。如果由于电击以外的其他原因导致降级的单元出现故障,请进行修复。降级后的单元在维修后被视为降级。单元失效的时间和发生电击的时间呈指数分布,而维护,修理和更换时间的分布则被视作具有不同概率密度函数的任意分布。利用半马尔可夫过程和再生点技术在稳态下导出了各种可靠性指标的表达式。通过给各种成本和参数指定特定的值,可以得到系统平均故障时间(MTSF),可用性和利润的数值结果,以描述其关于冲击率的图形行为。

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