2015
DOI: 10.1007/s00500-015-1975-z
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A group decision making approach for trapezoidal fuzzy preference relations with compatibility measure

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Cited by 21 publications
(7 citation statements)
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“…In order to obtain a collective decision making matrix, the weights associated to each user need to be determined. In traditional GDM models, the weights of user are usually assumed to be known beforehand [13,16,50,54]. However, this assumption may be unrealistic or improbable in some cases.…”
Section: Consensus Model With Optimal Feedback Mechanism Under Dltfsmentioning
confidence: 99%
See 1 more Smart Citation
“…In order to obtain a collective decision making matrix, the weights associated to each user need to be determined. In traditional GDM models, the weights of user are usually assumed to be known beforehand [13,16,50,54]. However, this assumption may be unrealistic or improbable in some cases.…”
Section: Consensus Model With Optimal Feedback Mechanism Under Dltfsmentioning
confidence: 99%
“…Another issue to be addressed in GDM is the heterogeneous problem between group users [4,33]. This is usually resolved by assigning importance degrees to users beforehand based on the assumption that these stem from some reliable sources of information [13,16,50,54]. However, in most cases, this assumption may be unrealistic or improbable because there might not exist historical records of interaction between the users in the group.…”
Section: Introductionmentioning
confidence: 99%
“…The consistency index is typically used for measuring the consistency level of an individual IPR; subsequently, an iterative algorithm is established to achieve an acceptable level of consistency, such as in an interval fuzzy preference relation (IFPR) [18,19], interval intuitionistic preference relation [20][21][22], linguistic preference relation [23,24], and hesitant fuzzy preference relation (FPR) [25,26]. The compatibility [27][28][29][30][31][32] is used similar to the consistency index. To ensure the efficiency and consensus [11,[33][34][35], GDM typically aggregates individual preference relations into a collective preference relation, which is often obtained by the weighted averaging operator [36,37], ordered weighted averaging operator [6,10,38], and weighted geometric averaging operator [39,40], followed by a consensus to measure the difference among all individuals.…”
Section: Introductionmentioning
confidence: 99%
“…Different from the majority of researchers [27], [28], this paper defines the comparable degree between the DPMLPRs and utilizes it as the measure to judge the consistency of the DPMLPRs. The reason why we use the comparable degree is that the intrinsic quality between the comparable degree [29]- [31] and the distance measure [32], [33] is same. Moreover, because of the structure of the operator itself, the computation of the comparable degree is also separated into two angles: the membership viewpoint and the non-membership viewpoint.…”
Section: Introductionmentioning
confidence: 99%