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An Interval Pythagorean Fuzzy Multi-criteria Decision Making Method Based on Similarity Measures and Connection Numbers

机译:基于相似度量和联系数的区间勾股模糊多准则决策方法

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Interval Pythagorean fuzzy set (IPFS), which can handle imprecise and ambiguous information, has attracted considerable attention in both theory and practice. However, one of the main difficulties under IPFSs is the comparison between interval numbers. To overcome this shortcoming, connection number theory is first introduced, and interval numbers are transformed into connection numbers in the operating process. Considering that similarity measures play an important role in assessing the degree between ideal and proposal alternatives in the decision making process, this paper aims to develop new similarity measures with IPFSs and apply them to multi-criteria decision making (MCDM) problems. The main contributions of this paper are as follows: (1) introduction of a comparison method through transforming interval numbers into connection numbers; (2) development of three new similarity measures with IPFSs based on the minimum and maximum operators, and investigation of their properties; (3) calculation of the similarity measures considering weights of membership and non-membership degrees; (4) establishment of an interval Pythagorean fuzzy decision making method applying the presented similarity measures. A case study on selecting a project delivery system is made to show the applicability of the proposed approach.
机译:间隔勾股勾股模糊集(IPFS)可以处理不精确和模棱两可的信息,在理论和实践中都引起了极大的关注。但是,IPFS下的主要困难之一是间隔编号之间的比较。为了克服该缺点,首先引入连接数理论,并且在操作过程中将间隔数转换为连接数。考虑到相似性度量在决策过程中评估理想方案和提议替代方案之间的程度中起着重要作用,因此本文旨在开发与IPFS的新相似性度量,并将其应用于多准则决策(MCDM)问题。本文的主要贡献如下:(1)介绍了一种将区间数转换为连接数的比较方法; (2)根据最小和最大运营商制定与IPFS的三种新的相似性度量,并研究其性质; (3)考虑会员权重和非会员度的权重,计算相似度; (4)建立了一种基于提出的相似度测度的区间勾股模糊决策方法。以选择项目交付系统为例,说明了该方法的适用性。

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