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Decision-Making Method Based on Grey Relation Analysis and Trapezoidal Fuzzy Neutrosophic Numbers Under Double Incomplete Information and its Application in Typhoon Disaster Assessment

机译:基于灰色关系分析的决策方法和梯形模糊中性学数字,双不完全信息及其在台风灾害评估中的应用

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摘要

Multi-attribute decision-making problems under the trapezoidal fuzzy neutrosophic numbers environment are complex, particularly when the attribute value data are incomplete, and the attribute weight is completely unknown. As a solution, this study proposes a decision-making method based on information entropy and grey theory. First, regarding the problem of attribute value incompleteness in the decision matrix, a method of defining the missing information using trapezoidal fuzzy neutrosophic numbers is proposed, which is simpler and more reasonable than the traditional method of complements. Regarding the problem of completely unknown attribute weights, the definition of new trapezoidal fuzzy neutrosophic entropy is proposed and used to determine the attribute weight. Thereafter, the grey relation analysis method of grey theory is used to rank alternatives and select the best one. Finally, an illustrative example about typhoon disaster assessment is presented to show the feasibility and effectiveness of the proposed method. Finally, the advantages of the proposed method are illustrated by comparison with other methods from multiple aspects.
机译:在梯形模糊中性数字环境下的多属性决策问题是复杂的,特别是当属性值数据不完整时,属性权重完全未知。作为解决方案,本研究提出了一种基于信息熵和灰色理论的决策方法。首先,关于决策矩阵中的属性值不完整的问题,提出了一种使用梯形模糊中性学数定义缺失信息的方法,比传统的互补方法更简单,更合理。关于完全未知的属性权重的问题,提出了新的梯形模糊中性学熵的定义,并用于确定属性权重。此后,灰色理论的灰色关系分析方法用于排列替代品并选择最好的替代品。最后,提出了一个关于台风灾害评估的说明性示例以表明所提出的方法的可行性和有效性。最后,通过与来自多个方面的其他方法进行比较来说明所提出的方法的优点。

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