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出 处:《Journal of Systems Science and Systems Engineering》2019年第4期510-525,共16页系统科学与系统工程学报(英文版)
基 金:This work was supported by the National Natural Science Foundation of China under Grant Nos. 71571104 and 71171115;a project funded by the Priority Academic Program Developmerit of Jiangsu Higher Education Institutions and the Natural Science Foundation of Jiangsu, China under Grant No. BK20141481;the fifth issue of the "333 Project" funded research project under Grant No. BRA2017456.
摘 要:The uncertainty distribution can more effectively express the uncertainty of decision makers' judgments during a pairwise comparison of any alternatives. This paper investigates the priority models of group intuitionistic fuzzy preference relations with normal uncertainty distribution. The mathematical equivalence between the membership, non-membership degree interval fuzzy preference relation and the intuitionistic fuzzy preference relation is constructed, showing that there exists an inverse relationship between the priority of alternatives using these two types of interval preference relations. The new optimal models regarded the event that the deviation between the ideal judgement meeting the multiplicative consistency and the actual judgement obeying normal uncertainty distribution shall not exceed a threshold value under the given belief degree as a constraint, and regarded the minimum sum of all the threshold values as the objective function. The chance constraint was introduced to measure the degree to which multiplicative consistency can be realized under different belief degrees. The priority model provides a new method for simulating uncertainty and fuzziness in the real-world decision making environment.
关 键 词:Group decisions and NEGOTIATIONS intuitionistic fuzzy preference relation MULTIPLICATIVE consistency NORMAL uncertainty distribution CHANCE constraint programming
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