Generalized triangular fuzzy correlated averaging operator and their application to multiple attribute decision making |
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Authors: | Guiwu Wei Xiaofei ZhaoRui Lin Hongjun Wang |
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Institution: | Institute of Decision Sciences, Chongqing University of Arts and Sciences, Yongchuan, Chongqing 402160, PR China |
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Abstract: | We investigate the multiple attribute decision making problems with triangular fuzzy information. Motivated by the ideal of Choquet integral G. Choquet, Theory of capacities, Ann. Instit. Fourier 5 (1953) 131–295] and generalized OWA operator R.R. Yager, Generalized OWA aggregation operators, Fuzzy Optim. Dec. Making 3 (2004) 93–107], in this paper, we have developed an generalized triangular fuzzy correlated averaging (GTFCA) operator. The prominent characteristic of the operators is that they cannot only consider the importance of the elements or their ordered positions, but also reflect the correlation among the elements or their ordered positions. We have applied the GTFCA operator to multiple attribute decision making problems with triangular fuzzy information. Finally an illustrative example has been given to show the developed method. |
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Keywords: | Multiple attribute decision making Triangular fuzzy number Generalized triangular fuzzy correlated averaging (GTFCA) operator |
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