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Finite-interval-valued Type-2 Gaussian fuzzy numbers applied to fuzzy TODIM in a healthcare problem

机译:有限区间值2型高斯模糊数在医疗保健问题中应用于模糊TODIM

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Multi-criteria decision making (MCDM), especially fuzzy MCDM process, is the most suitable approach for evaluating strategic decisions. However, in most cases, the Type-1 fuzzy form is insufficient for addressing uncertainty. The Type-2 fuzzy set is a more powerful tool for characterizing uncertainty in complex problems for several domains. The symmetric shape of Gaussian functions better fits most real cases. In many areas, this Gaussian feature serves to describe complex situations in terms of knowledge representation and to resolve critical decision problems. Therefore, a wide usage of Gaussian Type-2 fuzzy sets is expected; however, because of their complexity, very few studies can be found in the literature. The details of Type-2 Gaussian fuzzy sets have not been thoroughly studied. The foundation of interval-valued Type-2 (IT2) Gaussian fuzzy sets with finite ranges, which are called Finite Interval Type-2 (FIT2) Gaussian fuzzy numbers, is proposed in this study. Then, arithmetic operations on FIT2 Gaussian fuzzy numbers and a ranking procedure are derived and adapted to the strategic selection process. The extended TODIM method with FIT2 Gaussian fuzzy numbers is integrated into a real economic evaluation of a medical device selection problem. This problem is detailed with technical and economical criteria. In this study, a healthcare device selection problem is analyzed from the perspectives of clinicians, biomedical engineers, and healthcare investors. The case study is characterized through an evaluation process in which different experts' perspectives are considered. Finally, a comparison of the results derived from different multi-criteria solution processes is presented.
机译:多准则决策(MCDM),尤其是模糊MCDM流程,是评估战略决策的最合适方法。但是,在大多数情况下,Type-1模糊形式不足以解决不确定性。类型2模糊集是用于描述多个域中复杂问题的不确定性的更强大工具。高斯函数的对称形状更适合大多数实际情况。在许多领域,这种高斯特征都可以用知识表示来描述复杂的情况并解决关键的决策问题。因此,期望高斯类型2模糊集的广泛使用。然而,由于它们的复杂性,文献中很少有研究。类型2高斯模糊集的详细信息尚未彻底研究。提出了区间有限的Type-2(IT2)高斯模糊集的基础,称为有限区间Type-2(FIT2)高斯模糊数。然后,推导了针对FIT2高斯模糊数的算术运算和排序程序,并将其应用于战略选择过程。具有FIT2高斯模糊数的扩展TODIM方法被集成到医疗设备选择问题的真实经济评估中。此问题已通过技术和经济标准进行了详细说明。在这项研究中,从临床医生,生物医学工程师和医疗保健投资者的角度分析了医疗保健设备的选择问题。案例研究的特点是通过评估过程来考虑不同专家的观点。最后,比较了从不同的多标准解决方案过程中得出的结果。

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