A TOPSIS method by using generalized trapezoidal hesitant fuzzy numbers and application to a robot selection problem
Selecting an appropriate robot among the alternative robots is a difficult problem for decision makers, since it is complicated to express attributes as crisp numbers in multiple attribute decision making problems. Generalized trapezoidal hesitant fuzzy numbers(GTHF-numbers) can be efficiently used...
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Veröffentlicht in: | Journal of intelligent & fuzzy systems 2020-01, Vol.38 (1), p.779-793 |
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Format: | Artikel |
Sprache: | eng |
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Zusammenfassung: | Selecting an appropriate robot among the alternative robots is a difficult problem for decision makers, since it is complicated to express attributes as crisp numbers in multiple attribute decision making problems. Generalized trapezoidal hesitant fuzzy numbers(GTHF-numbers) can be efficiently used to estimate information in the decision making process. This paper proposes an advanced type of TOPSIS (Technique for order preference by similarity to ideal solution) method, called TOPSIS method of GTHF-numbers. To do this, we introduce some novel distance measures including Hamming distance measure, Euclidean distance measure, λ-generalized distance measure, λ-generalized Hausdorff distance measure, γ-hybrid Hamming distance, hybrid Euclidean distance and λ-generalized hybrid distance measure on GTHF-numbers. Then, we develop a novel TOPSIS method of GTHF-numbers based on introduced distance measures. Finally, we provide a real example, for an auto company which desires to select a suitable robot for its production process, based on the proposed TOPSIS method of GTHF-numbers to prove the efficiency and the applicability of the proposed method. |
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ISSN: | 1064-1246 1875-8967 |
DOI: | 10.3233/JIFS-179448 |