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Extended fuzzy N-Soft PROMETHEE method and its application in robot butler selection
Muhammad Akram1, Maheen Sultan1, José Carlos R Alcantud2
1Department of Mathematics, University of the Punjab, New Campus, Lahore, Pakistan.
Mathematical Biosciences and Engineering : MBE
|March 11, 2023
Summary
This study introduces a fuzzy N-soft PROMETHEE technique to handle uncertainty in multi-criteria group decision-making. The new method enhances decision accuracy by incorporating N-grading in fuzzy parameters.
Area of Science:
- Decision Sciences
- Operations Research
- Artificial Intelligence
Background:
- Multi-criteria group decision-making (MCGDM) often involves uncertainty and ambiguity.
- Existing fuzzy PROMETHEE methods address ambiguity but may not fully capture complex human uncertainty.
- There is a need for advanced techniques to handle generalized uncertainty in decision-making.
Purpose of the Study:
- To propose a novel fuzzy N-soft PROMETHEE technique for enhanced decision-making under uncertainty.
- To extend the capabilities of the PROMETHEE method by incorporating N-grading in fuzzy parameters.
- To demonstrate the practicality and superiority of the proposed technique compared to existing methods.
Main Methods:
- Extension of the PROMETHEE technique to incorporate N-grading in fuzzy parametric descriptions.
- Utilization of the Analytic Hierarchy Process (AHP) for validating standard weights.
- Development and explanation of the fuzzy N-soft PROMETHEE method with a detailed flowchart.
Main Results:
- The fuzzy N-soft PROMETHEE technique effectively ranks alternatives in the presence of generalized uncertainty.
- A practical application demonstrated the method's feasibility in selecting robot housekeepers.
- Comparison showed increased confidence and accuracy compared to the standard fuzzy PROMETHEE method.
Conclusions:
- The fuzzy N-soft PROMETHEE technique offers a robust approach to MCGDM with generalized uncertainty.
- The method provides a more accurate and confident decision-making framework.
- This work contributes a significant advancement to the field of fuzzy decision-making techniques.
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