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NEAT F-PROMETHEE - A new fuzzy multiple criteria decision making method based on the adjustment of mapping trapezoidal fuzzy numbers

机译:NEAT F-PROMETHEE-一种新的基于梯形模糊数调整的模糊多准则决策方法

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摘要

The Fuzzy PROMETHEE (Preference Ranking Organization METHod for Enrichment Evaluation) method allows one to capture uncertainty and imprecision of input data of a decision problem as well as the uncertainty of the decision-maker's preferences. However, a considerable number of implementations of the Fuzzy PROMETHEE method are burdened with some imperfections related to, among other things, a high level of complexity, an applied computational procedure or the incompatibility with the classical PROMETHEE method paradigms. The article presents a new fuzzy MCDM method called NEAT F-PROMETHEE (New Easy Approach To Fuzzy PROMETHEE) characterized by low complexity, conformity with the methodological assumptions of the classical PROMETHEE method and the improvement of the process of mapping fuzzy numbers from a space X on Y with the use of the correction mechanism while mapping. Furthermore, other improvements have been introduced which are to simplify the computational procedure and increase its clarity for the sake of the decision-maker. The prepared method and its results have been compared to other Fuzzy PROMETHEE implementations, the classical PROMETHEE method as well as the Fuzzy TOPSIS method. In the research, it has been found out that the correction mechanism and other improvements applied in NEAT F-PROMETHEE make it possible to obtain a higher computational accuracy what results in a higher credibility of the solution of a decision problem in comparison with many other Fuzzy PROMETHEE implementations. The advantage of the prepared method over more complex implementations is its simplicity, easiness of application and interpretation of results. It has also been indicated that uncertainty of input data and uncertainty of the decision-maker's preferences are related to each other and the relationship is expressed by grouped relations of preferences, that is, preference, J-preference and outranking. (C) 2018 Elsevier Ltd. All rights reserved.
机译:Fuzzy PROMETHEE(用于丰富度评估的偏好排名组织METHod)方法允许捕获决策问题的输入数据的不确定性和不精确性以及决策者偏好的不确定性。但是,模糊PROMETHEE方法的许多实现方式都存在一些缺陷,这些缺陷与高水平的复杂性,应用的计算过程或与经典PROMETHEE方法范式的不兼容等有关。本文提出了一种新的模糊MCDM方法,称为NEAT F-PROMETHEE(新的模糊PROMETHEE简易方法),该方法的特点是复杂度低,符合经典PROMETHEE方法的方法学假设,并且改进了从空间X映射模糊数的过程在映射时使用校正机制对Y进行调整。此外,已经引入了其他改进,以简化计算过程并为决策者增加其清晰度。将该方法及其结果与其他Fuzzy PROMETHEE实现,经典PROMETHEE方法以及Fuzzy TOPSIS方法进行了比较。在研究中发现,与许多其他模糊算法相比,在NEAT F-PROMETHEE中应用的校正机制和其他改进使得有可能获得更高的计算精度,从而提高了决策问题解决方案的可信度。 PROMETHEE实现。相对于更复杂的实现,所准备的方法的优点在于其简单,易于应用和结果解释。还已经表明,输入数据的不确定性和决策者的偏好的不确定性是相互关联的,并且该关系由偏好的分组关系表示,即偏好,J偏好和排名靠前。 (C)2018 Elsevier Ltd.保留所有权利。

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