Abstract

Probabilistic maritime accident models based on Bayesian Networks are typically built upon the data available in accident records and the data obtained from human experts knowledge on accident. The drawback of such models is that they do not take explicitly into the account the knowledge on non-accidents as would be required in the probabilistic modelling of rare events. Consequently, these models have difficulties with delivering interpretation of influence of risk factors and providing sufficient confidence in the risk assessment scores. In this work, modelling and risk score interpretation, as two aspects of the probabilistic approach to complex maritime system risk assessment, are addressed. First, the maritime accident modelling is posed as a classification problem and the Bayesian network classifier that discriminates between accident and non-accident is developed which assesses state spaces of influence factors as the input features of the classifier. Maritime accident risk are identified as adversely influencing factors that contribute to the accident. Next, the weight of evidence approach to reasoning with Bayesian network classifier is developed for an objective quantitative estimation of the strength of factor influence, and a weighted strength of evidence is introduced. Qualitative interpretation of strength of evidence for individual accident influencing factor, inspired by Bayes factor, is defined. The efficiency of the developed approach is demonstrated within the context of collision of small passenger vessels and the results of collision risk assessments are given for the environmental settings typical in Croatian nautical tourism. According to the results obtained, recommendations for navigation safety during high density traffic have been distilled.

Highlights

  • The expanding character of Croatian nautical tourism has led to a tremendous increase in maritime traffic density, which, in turn, has raised concerns regarding the navigational safety in the Croatian part of the Adriatic Sea basin

  • We have introduced the weight of evidence (WoE) approach, (Good, 1985), (Osteyee & Good, 1974), a likelihoodbased approach, and we have derived the strength of evidence (SoE) as a quantitative measure that enables an interpretation of influence factors by means of qualitative categories, inspired by Bayes Factor, which are comprehensible to users of different backgrounds

  • Evidence analysis based on the weight of evidence approach delivers two pieces of information: classification of causative and preventive influence factors, and their strength of influence (SoE) with interpretative categories

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Summary

INTRODUCTION

The expanding character of Croatian nautical tourism has led to a tremendous increase in maritime traffic density, which, in turn, has raised concerns regarding the navigational safety in the Croatian part of the Adriatic Sea basin. From an in-depth review of the literature on maritime accident risk models based on Bayesian Network given in (Zhang & Thai, 2016) and (Chen, et al, 2019), it can be observed that the methodological framework required for qualitative and quantitative model development is well defined. In order to obtain an assessment of factors influencing the behaviour of complex maritime system, the Bayesian network, as an expert system framework founded in data mining and machine learning, should deliver interpretable quantitative and qualitative scores in an inference task. OAT influences are often expressed as probabilities or frequencies, which are hard to interpret due to rare event characteristics of accidents, while uncertainty-based concepts like likelihoods are rarely used because of difficulties with qualitative interpretation of likelihood values, (Trucco, et al, 2008), (Chen, et al, 2019) Such measures do not deliver the information on whether the influence factor contributes favourably or unfavourably to the accident occurrence; nor do they provide any qualitative scores.

BAYESIAN NETWORK
Accident Formulation as a Binary Classification and Context Definition
Credibility of the Baseline Bayesian Network Classifier Model
RESULTS
CONCLUSION
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