Abstract

The application of Bayesian network (BN) theory in risk assessment is an emerging trend. But in cases where data are incomplete and variables are mutually related, its application is restricted. To overcome these problems, an improved BN assessment model with parameter retrieval and decorrelation ability is proposed. First, multivariate nonlinear planning is applied to the feedback error learning of parameters. A genetic algorithm is used to learn the probability distribution of nodes that lack quantitative data. Then, based on an improved grey relational analysis that considers the correlation of variation rate, the optimal weight that characterizes the correlation is calculated and the weighted BN is improved for decorrelation. An improved risk assessment model based on the weighted BN then is built. An assessment of sea ice disaster shows that the model can be applied for risk assessment with incomplete data and variable correlation.

Highlights

  • Risk is the consequence of interactions between risk factors and risk-bearing objects (Grandell 1991) in a multidimensional and multilayered system

  • Based on an improved grey relational analysis that considers the correlation of variation rate, the optimal weight that characterizes the correlation is calculated and the weighted Bayesian network (BN) is improved for decorrelation

  • The probabilistic reasoning technique of BN can effectively achieve the fusion of uncertain information, which is vital for risk assessment

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Summary

Introduction

Risk is the consequence of interactions between risk factors and risk-bearing objects (Grandell 1991) in a multidimensional and multilayered system. Neither weight calculation in AHP nor affiliation determination in FCA takes advantage of objective data, indicating a relatively strong subjectivity and low credibility in assessment These methods have defects in describing nonlinear interactions between risk factors. Fuzzy mathematics theory (Zhang 2015), object-oriented analysis (Wang 2016), weight fusion (Liu 2016), and geographic information science (Gret-Regamey and Straub 2006) were introduced. These fields of study extract quantitative data from the original information and determine the structure and parameters automatically by intelligent algorithms. The model makes an attempt to break through the restrictions of BN and promote its application to risk assessment

Bayesian Network Theory
Applicability Analysis of Bayesian Network in Risk Assessment
Optimization Method of Bayesian Network
Problem Analysis of Conditional Probability Table Learning
Incomplete data
Evaluation object
Retrieval Algorithm Design
Problem Analysis of Variable Correlation
Improved Grey Relational Analysis Design
Algorithm Numerical Test
Model Application
Node Selection and Structure Construction
Vulnerability
Precaution
Data Processing
Retrieval of Optimal Conditional Probability Table Based on Genetic Algorithm
Minor disaster
Weighted Bayesian Network Based on Improved Grey Relational Analysis
Reasoning Calculation and Model Discussion
Conclusion
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