Abstract

Supplier selection and segmentation are crucial tasks of companies in order to reduce costs and increase the competitiveness of their goods. To handle uncertainty and dynamicity in the supplier segmentation problem, this research thus proposes a new dynamic generalized fuzzy multi-criteria group decision making (MCGDM) approach from the aspects of capability and willingness and with respect to environmental issues. The proposed approach defines the aggregated ratings of alternatives, the aggregated weights of criteria, and the weighted ratings by using generalized fuzzy numbers with the effect of time weight. Next, we determine the ranking order of alternatives via a popular centroid-index ranking approach. Finally, two case studies demonstrate the efficiency of the proposed dynamic approach. The applications show that the proposed appoach is effective in solving the MCGDM in vague environment.

Highlights

  • Supplier segmentation is a step that follows supplier selection and plays an important role in organizations for reducing production costs and optimally utilizing resources. Enterprises classify their suppliers from a selected set into distinct groups with different needs, characteristics, and requirements in order to adopt an appropriate strategic approach for handling different supplier segments [1]

  • Supplier segmentation can be viewed as a fuzzy multi-criteria group decision making (MCGDM) problem

  • This study primarily proposes a new dynamic generalized fuzzy MCGDM approach from the aspects of capability and willingness with respect to environmental issues

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Summary

Introduction

Supplier segmentation is a step that follows supplier selection and plays an important role in organizations for reducing production costs and optimally utilizing resources. Numerous studies in the literature have proposed fuzzy multi-criteria decision making (MCDM) approaches to select and evaluate (green/sustainable) suppliers, with some recent applications found in [4,5,6,7,8,9,10]. This study applies the popular centroid-index ranking approach proposed by [18] to determine the distance values between the centroid and minimum points of green suppliers versus the capabilities and willingness criteria. Three decision makers (D1, D2, and D3) were requested to separately evaluate the importance weights of the capabilities and willingness criteria and the ratings of GSS at three different times (t1, t2, and t3). Willingness criteria (0,126, 0,262, 0,443; 0,700) (0,214, 0,387, 0,611; 0,800) (0,198, 0,372, 0,598; 0,800) (0,214, 0,391, 0,620; 0,800) (0,191, 0,358, 0,576; 0,700) (0,219, 0,391, 0,611; 0,800) (0,212, 0,386, 0,612; 0,800) (0,130, 0,266, 0,449; 0,600) (0,205, 0,377, 0,601; 0,800) (0,184, 0,353, 0,575; 0,700) (0,203, 0,378, 0,605; 0,800) (0,214, 0,378, 0,589; 0,600)

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Discussions and conclusions
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