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A Probabilistic Analysis of the 'Infancy Problem' of Space Launch Vehicles

机译:航天运载工具“婴儿期”问题的概率分析

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摘要

In this paper, we analyze the probability of failure of space launch systems in their first five launches. The results are based first on frequentist statistics, then on a Bayesian analysis of the early performance of 41 types of rockets including NASA's shuttle. The Bayesian method proves particularly useful when the experience base is small because it allows estimation of the reliability of a new rocket before the realization of a large number of trials. We compute the probability distribution of the failure rate and its mean (failure probability) based on binary failureo failure events. Our main conclusions are that the failure probabilities are higher for the first and second launches (~1/3 and ~ 1/4 respectively) than for subsequent ones -- a result that is perhaps lower than sometimes assumed -- and remains roughly constant thereafter. Within a family of vehicles (e.g., the Delta's), the first generation has a higher mean failure rate than the second and third.
机译:在本文中,我们分析了太空发射系统在前五次发射中失败的可能性。该结果首先基于常客统计数据,然后基于对包括NASA航天飞机在内的41种类型火箭的早期性能的贝叶斯分析。当经验基础较小时,贝叶斯方法证明特别有用,因为它可以在进行大量试验之前估算新火箭的可靠性。我们根据二进制故障/无故障事件计算故障率的概率分布及其平均值(故障概率)。我们的主要结论是,首次发射和第二次发射的失败概率较高(分别为1/3和1/4),其后发生的概率更高(结果可能低于有时的假设),此后大致保持不变。在一系列车辆中(例如三角洲地区),第一代的平均故障率高于第二代和第三代。

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