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Approximate dynamic fault tree calculations for modelling water supply risks

机译:用于模拟供水风险的近似动态故障树计算

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Traditional fault tree analysis is not always sufficient when analysing complex systems. To overcome the limitations dynamic fault tree (DFT) analysis is suggested in the literature as well as different approaches for how to solve DFTs. For added value in fault tree analysis, approximate DFT calculations based on a Markovian approach are presented and evaluated here. The approximate DFT calculations are performed using standard Monte Carlo simulations and do not require simulations of the full Markov models, which simplifies model building and in particular calculations. It is shown how to extend the calculations of the traditional OR- and AND-gates, so that information is available on the failure probability, the failure rate and the mean downtime at all levels in the fault tree. Two additional logic gates are presented that make it possible to model a system's ability to compensate for failures. This work was initiated to enable correct analyses of water supply risks. Drinking water systems are typically complex with an inherent ability to compensate for failures that is not easily modelled using traditional logic gates. The approximate DFT calculations are compared to results from simulations of the corresponding Markov models for three water supply examples. For the traditional OR- and AND-gates, and one gate modelling compensation, the errors in the results are small. For the other gate modelling compensation, the error increases with the number of compensating components. The errors are, however, in most cases acceptable with respect to uncertainties in input data. The approximate DFT calculations improve the capabilities of fault tree analysis of drinking water systems since they provide additional and important information and are simple and practically applicable.
机译:在分析复杂系统时,传统的故障树分析并不总是足够的。为了克服这些局限性,在文献中提出了动态故障树(DFT)分析以及解决DFT的不同方法。为了在故障树分析中增加价值,在此提出并评估了基于马尔可夫方法的近似DFT计算。 DFT近似计算是使用标准的蒙特卡洛模拟进行的,不需要模拟完整的马尔可夫模型,从而简化了模型的构建,尤其是简化了计算。它显示了如何扩展传统“或”门和“与”门的计算,以便可以获取有关故障树中各个级别的故障概率,故障率和平均停机时间的信息。提出了两个附加的逻辑门,可以对系统的故障补偿能力进行建模。启动这项工作是为了对供水风险进行正确的分析。饮用水系统通常很复杂,具有固有的补偿故障的能力,而使用传统的逻辑门很难建模。对于三个供水示例,将近似的DFT计算与相应的马尔可夫模型的仿真结果进行比较。对于传统的“或”门和“与”门以及一个门建模补偿,结果中的误差很小。对于其他浇口建模补偿,误差随补偿组件的数量而增加。但是,在大多数情况下,就输入数据的不确定性而言,错误是可以接受的。近似的DFT计算提高了饮用水系统故障树分析的能力,因为它们提供了额外的重要信息,并且简单实用。

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