Multi-Criteria Decision Aid methods in fuzzy decision problems – part II
A special issue of Symmetry (ISSN 2073-8994). This special issue belongs to the section "Computer".
Deadline for manuscript submissions: closed (31 March 2021) | Viewed by 127025
Special Issue Editors
Interests: multi-criteria decision analysis/making; MCDA methods; sustainable management; sustainability assessment; fuzzy sets
Special Issues, Collections and Topics in MDPI journals
Interests: information diffusion; decision support systems; sustainability; human-computer interaction; online marketing
Special Issues, Collections and Topics in MDPI journals
Special Issue Information
Dear Colleagues,
After the success of the Special Issue “Multi-Criteria Decision Aid methods in fuzzy decision problems” (https://www.mdpi.com/journal/symmetry/special_issues/Multi_Criteria_Decision_fuzzy_decision), we are glad to announce the Special Issue “Multi-Criteria Decision Aid methods in fuzzy decision problems – part II”. In the first part of the Special Issue in 2018-2019, we cooperated with excellent scholars/scientific groups and published several important high-level articles which have already been cited according to the data of Web of Science (currently over 110 citations in total) and Scopus (currently over 170 citations in total). Our goal is to increase knowledge and develop the decision sciences in the field of uncertain information, which will make a great contribution to management, sustainability, marketing, etc. Thus, we will continue the Special Issue “Multi-Criteria Decision Aid methods in fuzzy decision problems” as part II.
The notion of symmetry is of particular importance in Multi-Criteria Decision Aid (MCDA). Symmetry, asymmetry and antisymmetry are basic characteristics of binary relations used when modelling the decision maker’s preferences. Moreover, the notion of symmetry appeared in many articles about the fuzzy set theory which is employed in the MCDA methods.
The fuzzy set theory allows capturing uncertainty, imprecision, inaccurate definition of a decision problem and, as a consequence, fuzzing the problem. Fuzzing may include input data representing alternatives, weights of criteria or the decision maker ’s preferences. The first type of fuzzing takes place when the decision maker is not able to precisely evaluate the weights of criteria or the consequences of individual alternatives. The fuzzy MCDA methods deal with this kind of fuzzing. Next, the fuzzing of the decision maker ’s preferences take place when he or she cannot determine how much (if any) one alternative is better than another one with regard to a defined criterion. The decision maker ’s fuzzy preferences are used in some outranking MCDA methods. Furthermore, the fuzzy outranking methods deal with both types of fuzzing.
This Special Issue invites contributions dealing with:
- the preparation and development of MCDA methods capable of capturing the fuzziness (uncertainty, imprecision and inaccurate definition) of the decision problem,
- the research into the application of MCDA methods in fuzzy decision problems in the area of management, logistics, sustainability, marketing, finance, electronic markets, social media and others.
Survey and theoretical articles, as well as application papers, are welcome.
References:
1) Perny, P.; Roy, B. The Use of Fuzzy Outranking Relations in Preference Modelling. Fuzzy Sets and Systems 1992, 49, 33-53.
2) Ziemba, P. NEAT F-PROMETHEE – a New Fuzzy Multiple Criteria Decision Making Method Based on the Adjustment of Mapping Trapezoidal Fuzzy Numbers. Expert Systems with Applications 2018, 110, 363-380.
3) Mardani, A.; Jusoh, A.; Zavadskas, E.K. Fuzzy multiple criteria decision-making techniques and applications – Two decades review from 1994 to 2014. Expert Systems with Applications 2015, 42(8), 4126-4148.
Dr. Paweł ZiembaProf. Dr. Jarosław Jankowski
Guest Editors
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Keywords
- Fuzzy (uncertain, imprecise, ill-determined) decision problems
- Multi-criteria decision aid
- fuzzy MCDA methods
- Fuzzy AHP/ANP
- Fuzzy TOPSIS
- Fuzzy DEMATEL
- Outranking MCDA methods
- (Fuzzy) PROMETHEE
- (Fuzzy) ELECTRE
- Applications of fuzzy MCDA methods
- Applications of outranking MCDA methods
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