Group decision making and consensus under fuzzy preferences and fuzzy majority
Fuzzy Sets and Systems - Special issue dedicated to Professor Claude Ponsard
Extensions of the analytic hierarchy process in fuzzy environment
Fuzzy Sets and Systems
The Max-Min Delphi method and fuzzy Delphi method via fuzzy integration
Fuzzy Sets and Systems
Combination of fuzzy numbers representing expert opinions
Fuzzy Sets and Systems
Ordering, distance and closeness of fuzzy sets
Fuzzy Sets and Systems - Special issue on fuzzy data analysis
Fuzzy sets and fuzzy logic: theory and applications
Fuzzy sets and fuzzy logic: theory and applications
Aggregation of fuzzy opinions under group decision making
Fuzzy Sets and Systems
Distance measure and induced fuzzy entropy
Fuzzy Sets and Systems
Optimal consensus of fuzzy opinions under group decision making environment
Fuzzy Sets and Systems
Fuzzy Sets and Systems - Special issue: Soft decision analysis
Topological properties of fuzzy numbers
Fuzzy Sets and Systems
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Let opinions of experts among group decision making be represented as L-R fuzzy numbers. The difference of two experts' opinions is reflected by two distances, which are called the left-hand side distance and the right-hand side one. A method to calculate two types of distances based on the same α-level is presented. Then the distances are employed to construct a new similarity function to measure the similarity degrees of both sides which represent the pessimistic and optimistic similarity degrees between the experts, respectively. The degree of importance of each expert among group decision making is obtained by employing Saaty's analytic hierarchy process (AHP). The method of aggregating individual fuzzy opinions into a group consensus opinion by combining similarity degrees and the degree of importance of each expert is proposed. Finally some properties of the proposed similarity measure are proved and some numeric examples are shown to illustrate our method.