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A novel method for risk-informed decision-making under non-ideal Instrumentation and Control conditions through the application of Bayes' Theorem

机译:通过应用贝叶斯定理,在非理想仪器和控制条件下进行风险明智决策的一种新方法

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摘要

Instrumentation and Control systems are often assumed to break and give no readings under certain conditions, but working perfectly otherwise. In reality, aleatory and epistemic factors create a grey area where operators are often unsure of the validity of sensor measurements. Through the use of Bayes' Theorem, this paper proposes a novel approach that first characterizes both aleatory and epistemic uncertainty, and then combines all available information in a Bayesian network, in order to produce quantitative estimates of unobservable variables in the system. Uncertainties are also propagated from sources to results in a natural manner. The approach was applied to a test case, and was able to identify a Vessel Break transient with quantitative probabilities in a timely manner despite the information being scarce, uncertain, and heterogeneous. The approach was thus demonstrated to be a possible alternative method for decision-making under such non-ideal conditions.
机译:通常假设仪器控制系统打破并在某些条件下没有读数,而是完全工作。实际上,杀菌和认识因素产生灰色区域,运营商通常不确定传感器测量的有效性。通过使用贝叶斯定理,本文提出了一种新的方法,首先表征梯生和认知的不确定性,然后将所有可用信息组合在贝叶斯网络中,以便在系统中产生不可接受的变量的定量估计。不确定性也从来源传播以获得自然的方式。该方法应用于测试案例,并且能够及时识别具有定量概率的血管断裂瞬态,尽管信息稀缺,不确定和异质。因此,该方法被证明是在这种非理想条件下决策的可能替代方法。

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