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Variance quantification of functional reliability estimates using re-sampling techniques

机译:使用重新采样技术的功能可靠性估计的方差量化

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Passive systems, which completely depend on natural phenomena such as gravity, conduction and convection to accomplish the safety functions, are increasingly being used in new generation nuclear reactor designs. However, since the driving forces of passive systems are weak, they are more vulnerable to associated uncertainties and there may be a non-zero probability for the system to deviate from the intended behavior and leads to functional failure. Methods for quantification of the functional failure include Monte-Carlo simulation of the system uncertainties using a validated mechanistic code. Generally, the mechanistic codes used for complex system modeling are computationally expensive and Monte- Carlo simulation for estimating small failure probabilities requires more time and often become prohibitive. In this respect, recently, functional reliability methodologies including advanced simulation techniques such as subset simulation, Markov chain Monte-Carlo, importance sampling, and response conditioning method are reported in open literature. Unlike in the case of direct Monte Carlo simulation, for the probability estimates obtained using these advanced simulations, analytical formulas are not available to estimate standard error and confidence interval. In this paper, the estimation of standard error and confidence interval of functional reliability estimates using computationally efficient re-sampling methods based on bootstrap technique are described. Numerical application of these methods, to quantify the variability of functional reliability estimates, is also explained.
机译:无源系统,完全取决于重力,传导和对流等自然现象,以实现安全功能,越来越多地用于新一代核反应堆设计。然而,由于被动系统的驱动力较弱,它们更容易受相关的不确定性,并且系统可能存在非零概率偏离预期的行为并导致功能故障。用于量化功能故障的方法包括使用验证的机制代码的系统不确定性的Monte-Carlo模拟。通常,用于复杂系统建模的机械码是计算昂贵的,并且用于估计小故障概率的蒙特卡罗模拟需要更多的时间并且通常变得越来越高。在这方面,在开放文献中报告了包括高级仿真技术,例如子集模拟,Markov链Monte-Carlo,重要性采样和响应调节方法等功能可靠性方法。与直接蒙特卡罗模拟的情况不同,对于使用这些高级模拟获得的概率估计,分析公式不可用估计标准误差和置信区间。在本文中,描述了使用基于引导技术的计算有效的再采样方法的功能可靠性估计的标准误差和功能可靠性估计的估计。还解释了这些方法的数值应用,以量化功能可靠性估计的可变性。

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