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Bayesian reliability demonstration for failure-free periods

机译:无故障期间的贝叶斯可靠性演示

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We study sample sizes for testing as required for Bayesian reliability demonstration in terms of failure-free periods after testing, under the assumption that tests lead to zero failures. For the process after testing, we consider both deterministic and random numbers of tasks, including tasks arriving as Poisson processes. It turns out that the deterministic case is worst in the sense that it requires most tasks to be tested. We consider such reliability demonstration for a single type of task, as well as for multiple types of tasks to be performed by one system. We also consider the situation, where tests of different types of tasks may have different costs, aiming at minimal expected total costs, assuming that failure in the process would be catastrophic, in the sense that the process would be discontinued. Generally, these inferences are very sensitive to the choice of prior distribution, so one must be very careful with interpretation of non-informativeness of priors.
机译:在测试导致零故障的假设下,我们根据测试后的无故障时间来研究贝叶斯可靠性证明所需的测试样本量。对于测试后的流程,我们同时考虑确定性和随机数的任务,包括作为泊松过程到达的任务。结果表明,确定性情况最糟糕,因为它需要测试大多数任务。我们考虑针对单一类型任务以及将由一个系统执行的多种类型任务的可靠性演示。我们还考虑了这样的情况:假设流程的失败将是灾难性的(从某种意义上说该流程将被终止),则针对不同类型任务的测试可能具有不同的成本,目标是将预期的总成本降至最低。通常,这些推论对先验分布的选择非常敏感,因此在解释先验的非信息性时必须非常小心。

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