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PSA分析中可靠性参数的Kass-Steffey修正原理及应用研究 被引量:2

Study on Theory and Application of Kass-Steffey Adjustment for Parameter Estimation of PSA
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摘要 可靠性参数是核电厂概率安全分析评价(PSA)的基础,参数经验贝叶斯方法(PEB)在处理少量失效数据样本时会低估待估可靠性参数的不确定性;Kass-Steffey修正方法采用泰勒展开对参数的后验方差进行修正可以解决参数低估问题。研究Kass-Steffey修正原理并推导出一阶修正公式,计算带Kass-Steffey修正的多个核电厂始发事件频率的参数后验估计方差及90%的置信区间值。计算结果表明,对于失效数据次数多的样本,Kass-Steffey修正对后验方差及估计区间影响较小;对于失效数据稀少的样本,Kass-Steffey修正值得关注,修正后的后验方差变化16%~99%,置信区间值变化4%~53%。 Reliability data is the basis of probabilistic safety assessment in NPPs. The parametric empirical Bayes models would underestimate the uncertainty of estimated parameter in the case with few failure data. Kass-Steffey adjustment could use Taylor series expansion to correct the posterior variance. The Kass-Steffey adjustment were derived in detail, and taking the initiating events as an example, the posterior variance and 90% credible interval are calculated. It is found that the Kass-Steffey adjustment is unimportant if there are many failure data, while it is noted that the Kass-Steffey adjustment is very important when there are few failure data, which make the posterior variance change 16%~99%, and credible interval change 4%~53%.
出处 《核动力工程》 EI CAS CSCD 北大核心 2015年第3期70-74,共5页 Nuclear Power Engineering
基金 国家科技重大专项(2011ZX06004-008 2013ZX06002001-008)
关键词 概率安全评价 可靠性参数估计 参数经验贝叶斯方法(PEB) Kass-Steffey修正 Probabilistic safety assessment, Reliability parameters, Parametric empirical Bayes models, Kass-Steffey adjustment
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  • 1Atwood C L, LaChance J L, Martz H F, et al. Handbook of parameter estimation for probabilistic risk assessment[R]. NUREG/CR-6823,2003.
  • 2Eide S A, Wierman T E, Gentillon C D, et al. Industry- Average Performance for Components and Initiating Events at U.S. Commercial Nuclear Power Plants [R]. NUREG/CR-6928. 2007.
  • 3ASME/ANS RA-Sa-2009. Standard for level 1/large early release frequency probabilistic risk assessment for nuclear power plant applications [S]. 2009.
  • 4Robert E. Kass, Duane Steffey, Approximate bayesian inference in conditionally independent hierarchical models (Parametric Empircal Bayes Models) [J].Joumal of the American Statistical Association,1989, 84(407): 717-726.

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