3,692 research outputs found
Fuzzy linear programming problems : models and solutions
We investigate various types of fuzzy linear programming problems based on models and solution methods. First, we review fuzzy linear programming problems with fuzzy decision variables and fuzzy linear programming problems with fuzzy parameters (fuzzy numbers in the definition of the objective function or constraints) along with the associated duality results. Then, we review the fully fuzzy linear programming problems with all variables and parameters being allowed to be fuzzy. Most methods used for solving such problems are based on ranking functions, alpha-cuts, using duality results or penalty functions. In these methods, authors deal with crisp formulations of the fuzzy problems. Recently, some heuristic algorithms have also been proposed. In these methods, some authors solve the fuzzy problem directly, while others solve the crisp problems approximately
Hospitality brand management by a score-based q-rung orthopair fuzzy V.I.K.O.R. method integrated with the best worst method
Hospitality brand management is a primary concern in the hotel
industry and the evaluation of brands can be considered as a decision-
making problem with multiple criteria. The evaluation information
of brands may be uncertain sometimes. The q-rung
orthopair fuzzy set (q-R.O.F.S.), which represents the preference
degree of a person from the positive and negative aspects, has
turned out to be an efficient tool in depicting uncertainty and
vagueness in the decision-making process. This article dedicates to
presenting an integrated multiple criteria decision-making method
with q-R.O.F.S.. Firstly, a score function of the q-R.O.F.S. is proposed
to solve the deficiencies of two existing score functions.
Then, a weight-determining method based on the additive consistency
of the preference relation is developed. A decision-making
method integrating the score function, the best worst method
and the VIsekriterijumska optimizacija I KOmpromisno Resenje
(V.I.K.O.R.) which means multiple criteria compromise optimisation
in English) method is further proposed. Finally, a case study
regarding the hospitality brand management is provided to show
the applicability and validity of the proposed method.The work was supported by the National Natural Science Foundation of China (71771156,
71971145), the Scholarship from China Scholarship Council (No. 201906240161) and the
Deanship of Scientific Research (DSR) at King Abdulaziz University, Jeddah (No. RG-10-611-
39, No. RG-7-135-38)
Hospitality brand management by a score-based q-rung ortho pair fuzzy V.I.K.O.R. method integrated with the best worst method
Hospitality brand management is a primary concern in the hotel industry and the evaluation of brands can be considered as a decision-making problem with multiple criteria. The evaluation information of brands may be uncertain sometimes. The q-rung orthopair fuzzy set (q-R.O.F.S.), which represents the preference degree of a person from the positive and negative aspects, has turned out to be an efficient tool in depicting uncertainty and vagueness in the decision-making process. This article dedicates to presenting an integrated multiple criteria decision-making method with q-R.O.F.S.. Firstly, a score function of the q-R.O.F.S. is proposed to solve the deficiencies of two existing score functions. Then, a weight-determining method based on the additive consistency of the preference relation is developed. A decision-making method integrating the score function, the best worst method and the VIsekriterijumska optimizacija I KOmpromisno Resenje (V.I.K.O.R.) which means multiple criteria compromise optimisation in English) method is further proposed. Finally, a case study regarding the hospitality brand management is provided to show the applicability and validity of the proposed method
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Some q-rung orthopair fuzzy Muirhead means with their application to multi-attribute group decision making
Recently proposed q-rung orthopair fuzzy set (q-ROFS) is a powerful and effective tool to describe fuzziness, uncertainty and vagueness. The prominent feature of q-ROFS is that the sum and square sum of membership and non-membership degrees are allowed to be greater than one with the sum of qth power of the membership degree and qth power of the non-membership degree is less than or equal to one. This characteristic makes q-ROFS more powerful and useful than intuitionistic fuzzy set (IFS) and Pythagorean fuzzy set (PFS). The aim of this paper is to develop some aggregation operators for fusing q-rung orthopair fuzzy information. As the Muirhead mean (MM) is considered as a useful aggregation technology which can capture interrelationships among all aggregated arguments, we extend the MM to q-rung orthopair fuzzy environment and propose a family of q-rung orthopair fuzzy Muirhead mean operators. Moreover, we investigate some desirable properties and special cases of the proposed operators. Further, we apply the proposed operators to solve multi-attribute group decision making (MAGDM) problems. Finally, a numerical instance as well as some comparative analysis are provided to demonstrate the validity and superiorities of the proposed method
Large-Scale Green Supplier Selection Approach under a Q-Rung Interval-Valued Orthopair Fuzzy Environment
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