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Risk mitigation in unstabilized approach with fuzzy Bayesian bow-tie analysis

机译:模糊贝叶斯蝴蝶结分析的未稳定方法中的风险缓解

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摘要

Purpose - Stable approach concept has great importance for the safe operation of an airline during the approach and landing phases. The purpose of this study is to analyse the unstabilized approaches with bow-tie method and determine the threats that may cause risk in an unstable approach. Design/methodology/approach - In this study, risk assessment of the unstabilized approaches is carried out by using fuzzy bow-tie method and Bayesian networks. Bow-tie method is the combination of event tree analysis and fault tree analysis. Bayesian network is used in the analysis to see interrelationship of basic and intermediate events as well as to update posterior probabilities. Finally, analysis results are verified by the safety performance indicator values. Findings - In this study, the probabilistic values of the numerical model presented by the risk assessment system for risks were calculated using the fuzzy bow-tie method. Thus, the risk assessment system has been transformed into a structure that can be expressed in a probabilistic manner, and the relationship of the risks within the system has been examined and the effect of a possible change on the risk value has been found to be prevalent. Originality/value - The bow-tie model is widely applied to assess the risks in aviation. Obtaining prior probabilities is not always possible in the risk assessment process. In this paper, innovative fuzzy bow-tie method is used to assess the risks to overcome the lack of prior probability problem in aviation operations.
机译:目的 - 稳定的方法概念对于在方法和降落阶段期间航空公司的安全运行非常重要。本研究的目的是分析具有蝴蝶结方法的未肥化的方法,并确定可能以不稳定的方法引起风险的威胁。设计/方法/方法 - 在本研究中,通过使用模糊弓形式方法和贝叶斯网络进行未经肥化方法的风险评估。蝴蝶结方法是事件树分析和故障树分析的组合。贝叶斯网络用于分析,以便查看基本和中间事件的相互关系以及更新后验概率。最后,通过安全性能指标值验证分析结果。调查结果 - 在本研究中,使用模糊弓形式方法计算风险评估系统风险评估系统的数值模型的概率值。因此,风险评估系统已被转变为可以以概率方式表达的结构,并且已经检查了系统内的风险的关系,并且已经发现可能对风险值的可能变化的影响是普遍的。原创性/值 - 船首领带模型被广泛应用于评估航空中的风险。在风险评估过程中不能总是可以始终可以获得现有概率。本文采用创新的模糊蝴蝶结方法来评估克服航空运营中缺乏现有概率问题的风险。

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