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首页> 外文期刊>ASCE-ASME Journal of Risk and Uncertainty in Engineering Systems, Part B. Mechanical Engineering >Reliability and Risk Controlled by the Simultaneous Presence of Random Events on a Time Interval
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Reliability and Risk Controlled by the Simultaneous Presence of Random Events on a Time Interval

机译:通过时间间隔同时存在随机事件的可靠性和风险控制

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The paper treats the important problem related to risk controlled by the simultaneous presence of critical events, randomly appearing on a time interval and shows that the expected time fraction of simultaneously present events does not depend on the distribution of events durations. In addition, the paper shows that the probability of simultaneous presence of critical events is practically insensitive to the distribution of the events durations. These counter-intuitive results provide the powerful opportunity to evaluate the risk of overlapping of random events through the mean duration times of the events only, without requiring the distributions of the events durations or their variance. A closed-form expression for the expected fraction of unsatisfied demand for random demands following a homogeneous Poisson process in a time interval is introduced for the first time. In addition, a closed-form expression related to the expected time fraction of unsatisfied demand, for a fixed number of consumers initiating random demands with a specified probability, is also introduced for the first time. The concepts stochastic separation of random events based on the probability of overlapping and the average overlapped fraction are also introduced. Methods for providing stochastic separation and optimal stochastic separation achieving balance between risk and cost of risk reduction are presented.
机译:本文对符合临界事件的同时存在控制的风险相关的重要问题,随机出现在时间间隔上,并表明同时存在的事件的预期时间分数不依赖于事件持续的分布。此外,本文表明,临界事件的同时存在的可能性实际上对事件持续时间的分布几乎不敏感。这些反向直观的结果提供了通过仅需要事件的平均持续时间来评估随机事件重叠风险的强大机会,而不需要事件持续时间或其方差的分布。第一次引入了在均匀泊松过程中对随机需求的预期对不满意需求的预期需求的闭合表达的表达式。此外,还有一个与不满意需求的预期时间分数相关的闭合形式表达,用于针对具有指定概率的随机需求的固定数量的消费者,也是第一次引入的。还引入了基于重叠概率和平均重叠分数的随机事件的概念随机分离。提出了提供随机分离和最佳随机分离的方法,介绍了风险风险与风险成本之间的平衡。

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