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Fragility analysis and probabilistic performance evaluation of nuclear containment structure subjected to internal pressure

机译:内部压力核壳结构的脆弱性分析和概率性能评价

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摘要

Based on the detailed three-dimensional finite element model of the nuclear containment structure, this study presents fragility analysis and probabilistic performance evaluation of the nuclear containment structure subjected to internal pressure. To realize automatic running of nonlinear finite element analysis of the nuclear containment structure, Python and Matlab scripts are developed. Confidence intervals of fragility parameters are estimated by the statistical inference method and bootstrap method. An analytical method for constructing the confidence interval of the fragility curve is proposed in this study, and confidence interval of the fragility curve predicted by the proposed method is compared with the bootstrap method. Moreover, statistics of the cumulative failure probability of the nuclear containment structure are estimated by bootstrap method and the proposed Taylor series expansion method . Finally, probabilistic safety margins of the nuclear containment structure are evaluated by the median value method and confidence interval method. Results indicate that statistical uncertainty has almost no effect on the mean value of the fragility parameters. However, statistical uncertainty has some effects on the variability of the fragility parameter beta(s). In general, the influence of statistical uncertainty on fragility parameter beta(s) is greater than that of fragility parameterP(m). Confidence intervals of P-m estimated by the statistical inference method and bootstrap method are almost the same, and statistical inference method overestimates the confidence interval of fragility parameter beta(s). The proposed method for constructing confidence interval provides almost the same prediction of the confidence interval of the fragility curve as the bootstrap method. In general, statistics of the cumulative failure probability of the nuclear containment structure calculated by the bootstrap method and the proposed Taylor series expansion method are almost the same. The difference between the safety margin calculated by the median value method and the safety margin with 95% confidence level calculated by confidence interval method is negligible.
机译:基于核容积结构的详细三维有限元模型,本研究提出了对内部压力进行核壳结构的脆弱性分析和概率性能评价。为了实现核遏制结构的非线性有限元分析的自动运行,开发了Python和Matlab脚本。通过统计推理方法和引导方法估算脆弱参数的置信区间。在该研究中提出了一种构建脆弱曲线置信区间的分析方法,并将所提出的方法预测的脆弱曲线的置信区间与引导方法进行比较。此外,通过自动启动方法估算了核容纳结构的累积故障概率的统计数据,并提出了泰勒序列扩展方法。最后,通过中值方法和置信区间方法评估核容积结构的概率安全边缘。结果表明,统计不确定性几乎没有对脆弱参数的平均值的影响。然而,统计不确定性对脆性参数β的可变性具有一些影响。通常,统计不确定性对脆性参数β的影响大于脆性参数(M)的影响。通过统计推理方法和自举方法估计的P-M的置信区间几乎相同,统计推理方法高估脆弱参数β的置信区间。用于构建置信区间的所提出的方法提供了几乎与脆性曲线的置信区间的预测相同的预测作为自举方法。通常,通过自动启动方法计算的核容纳结构的累积失效概率和所提出的泰勒序列扩展方法的统计数据几乎相同。通过置信区间方法计算的中值方法和安全裕度计算的安全裕度与安全裕度的差异是可忽略不计的。

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