Using the Fuzzy Version of the Pearl’s Algorithm for Environmental Risk Assessment Tasks

IF 2 Q2 BUSINESS, FINANCE
Risks Pub Date : 2024-08-26 DOI:10.3390/risks12090135
Oleg Uzhga-Rebrov
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引用次数: 0

Abstract

In risk assessment, numerous subfactors influence the probabilities of the main factors. These main factors reflect adverse outcomes, which are essential in risk assessment. A Bayesian network can model the entire set of subfactors and their interconnections. To assess the probabilities of all possible states of the main factors (adverse consequences), complete information about the probabilities of all relevant subfactor states in the network nodes must be utilized. This is a typical task of probabilistic inference. The algorithm proposed by J. Pearl is widely used for point estimates of relevant probabilities. However, in many practical problems, including environmental risk assessment, it is not possible to assign crisp probabilities for relevant events due to the lack of sufficient statistical data. In such situations, expert assignment of probabilities is widely used. Uncertainty in expert assessments can be successfully modeled using triangular fuzzy numbers. That is why this article proposes a fuzzy version of this algorithm, which can solve the problem of probabilistic inference on a Bayesian network when the initial probability values are given as triangular fuzzy numbers.
在环境风险评估任务中使用珀尔算法的模糊版本
在风险评估中,许多子因素会影响主要因素的概率。这些主要因素反映了不利的结果,在风险评估中至关重要。贝叶斯网络可以模拟整套子因素及其相互联系。要评估主要因素所有可能状态(不利后果)的概率,就必须利用网络节点中所有相关子因素状态概率的完整信息。这是概率推理的典型任务。J. Pearl 提出的算法被广泛用于相关概率的点估计。然而,在包括环境风险评估在内的许多实际问题中,由于缺乏足够的统计数据,无法为相关事件分配明确的概率。在这种情况下,专家指定概率的方法被广泛使用。专家评估中的不确定性可以使用三角模糊数成功建模。因此,本文提出了该算法的模糊版本,当初始概率值为三角模糊数时,它可以解决贝叶斯网络上的概率推理问题。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
Risks
Risks Economics, Econometrics and Finance-Economics, Econometrics and Finance (miscellaneous)
CiteScore
3.80
自引率
22.70%
发文量
205
审稿时长
11 weeks
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