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Updating uncertainty of rare event occurrence probability based on Bayesian approach

机译:基于贝叶斯方法的稀有事件发生概率的不确定性

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Bayesian method and information criteria (information entropy and logarithmic likelihood) are applied to the seismic fragility evaluation and updating process. Those are informative and effective in the fragility update and the uncertainty reduction. Expected information entropy with respect to our belief on the seismic capacity is a useful figure-of-merit for estimating the importance or usefulness of performing a seismic qualification test before the results are obtained. Expected logarithmic likelihood is an appropriate measure and can be used to estimate the importance of the evidence which we have already known. Furthermore, it is meaningful that the expected entropy and logarithmic likelihood be weighted by the seismic hazard curves. It tells us the most effective way of the fragility update because the most risk-contributive PGA level depends on the subjective judgment on the hazard. It is recommended to perform additional vibration test is to be designed according to the expected entropy which suggests a reasonable guideline for the fragility update. The most contributive part of the fragility curve to the seismic failure frequency is the fragility tail in most cases and a test at the tail PGA level is more useful.
机译:贝叶斯方法和信息标准(信息熵和对数似然性)应用于地震脆弱评估和更新过程。这些在脆弱性更新和不确定性减少方面是信息性和有效的。预期信息熵关于我们对地震能力的信念是一个有用的值,用于估计在获得结果之前进行地震资格测试的重要性或有用性。预期的对数可能性是一个适当的措施,可用于估计我们已经知道的证据的重要性。此外,有意义的是,地震危险曲线加权预期的熵和对数似然是有意义的。它告诉我们脆弱更新的最有效方式,因为最具风险的PGA水平取决于对危害的主观判断。建议根据预期的熵进行额外的振动测试,这表明脆弱更新的合理指南。脆弱曲线的最具贡献部分到地震失效频率是大多数情况下的脆性尾部,并且尾PGA水平的测试更有用。

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