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Exploring the use of type-2 fuzzy sets in multi-criteria decision making based on TOPSIS

机译:探索基于Topsis的多标准决策中的2型模糊集的使用

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Multi-criteria decision making (MCDM) problems are a well known category of decision making problem that has received much attention in the literature, with a key approach being the Technique for Order Preference by Similarity to Ideal Solution (TOPSIS). While TOPSIS has been developed towards the use of Type-2 Fuzzy Sets (T2FS), to date, the additional information provided by T2FSs in TOPSIS has been largely Ignored since the final output, the Closeness Coefficient (CC), has remained a crisp value. In this paper, we develop an alternative approach to T2 fuzzy TOPSIS, where the final CC values adopt an interval-valued form. We show in a series of systematically designed experiments, how increasing uncertainty in the T2 membership functions affects the interval-valued CC outputs. Specifically, we highlight the complex behaviour in terms of the relationship of the uncertainty levels and the outputs, including non-symmetric and non-linear growth in the CC intervals in response to linearly growing levels of uncertainty. As the first TOPSIS approach which provides an interval-valued output to capture output uncertainty, the proposed method is designed to reduce the loss of information and to maximize the benefit of using T2FSs. The initial results indicate substantial potential in the further development and exploration of the proposed and similar approaches and the paper highlights promising next steps.
机译:多标准决策(MCDM)问题是一个知名的决策类别,其中在文献中受到了很多关注的问题,具有通过与理想解决方案(TOPSIS)相似性的顺序偏好技术的关键方法。迄今为止,在使用TopSIS朝着使用Type-2模糊集(T2FS)时,T2FSS在Topsis中提供的附加信息已经很大程度上被忽略,因为最终输出,关闭系数(CC)仍然是清晰的价值。在本文中,我们开发了一种替代方法,即T2模糊Topsis,其中最终的CC值采用间隔值。我们在一系列系统地设计的实验中展示了T2隶属函数中的不确定性如何影响间隔值CC输出。具体地,我们在不确定性水平和输出的关系方面突出了复杂的行为,包括CC间隔中的非对称和非线性生长,响应于线性增长的不确定性水平。作为第一个提供间隔值输出以捕获输出不确定性的第一个TOPSIS方法,所提出的方法旨在降低信息丢失,并最大限度地利用使用T2FS的益处。初始结果表明,在进一步发展和探索的拟议和类似方法的进一步发展和探索中表明了实质性潜力,并将介绍接受后续步骤的突出显示。

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