Fuzzy and Extension of Fuzzy Theories
A special issue of Mathematics (ISSN 2227-7390). This special issue belongs to the section "D2: Operations Research and Fuzzy Decision Making".
Deadline for manuscript submissions: closed (30 September 2022) | Viewed by 12937
Special Issue Editors
Interests: artificial intelligence; natural language processing; knowledge representation
Special Issues, Collections and Topics in MDPI journals
Interests: economic cybernetics; consumer behavior; agent-based modeling; sustainable development; gray systems theory; neutrosophic theory
Special Issues, Collections and Topics in MDPI journals
Interests: artificial intelligence; computational intelligence; uncertainty modelling; Fuzzy LogicGrey Systems
Interests: optimization of financial assets; fuzzy optimization
Interests: mathematics and math education; soft computing; operations research; grey system theory; fuzzy and neutrosophic sets
Interests: soft computing; fuzzy decision theory and method; robot intelligent control; pattern recognition and fault diagnosis; neutrosophic theory; rock mechanics; engineering modeling; optimization design
Special Issues, Collections and Topics in MDPI journals
Special Issue Information
Dear Colleagues,
This Special Issue in the open access journal Mathematics (ISSN 2227-7390) is aimed at publishing new results in the field of fuzzy theories and the extension of fuzzy theories. Since Zadeh introduced the fuzzy sets concept, a number of new theories dealing with imprecision and uncertainty have been developed. Some of these theories are extensions of fuzzy set theory, as the extension principle is one of the most basic ideas in fuzzy set theory.
In the 1970s, Zadeh, Grattan-Guiness, Jahn and Sambuc introduced independently interval-valued fuzzy set (IVFS) in which the set membership is treated as an interval.
Later, Belnap defined four-valued logic to cope with multiple information sources.
Atanassov extended fuzzy logic to intuitionistic fuzzy sets and then, to allow a greater degree of freedom and flexibility in representing uncertainty, interval valued intuitionistic fuzzy sets were proposed.
Cuong and Kreinovich extended the concept of intuitionistic fuzzy set in picture fuzzy set, in which uncertainty can be modelled in such situations involving more answers of the types yes, abstain, and no.
In 1998, F. Smarandache proposed Neutrosophic Logic and, quite recently (in 2013), the Refined Neutrosophic Logic (which generalizes Belnap's four valued logic) to represent mathematical model of uncertainty, vagueness, ambiguity, imprecision, incompleteness, inconsistency, redundancy and contradiction.
In 2017 F. Smarandache introduced Plithogenic Logic as a generalization of all previous logics: Boolean, Fuzzy, Intuitionistic Fuzzy, Neutrosophic Logic, and all other fuzzy-extension logics. It is a MultiVariate Logic, whose truth variables may be in any type of the above logics. Aa an extension of Soft Sets, HyperSoft Set was defined in 2018 by transforming the function F into a multi-attribute function.
Therefore, for this Special Issue, authors are invited to explore new trends of fuzzy sets theory in emerging research fields of computational intelligence, data analysis and data mining, knowledge representation and reasoning, etc. We envisage new frontiers that promote a broad and up-to-date understanding of fuzzy theory-based extensions and applications. Additionally, the authors are encouraged to submit papers addressing the state of the art, or case studies featuring practical applications of fuzzy and neutrosophic theory under various conditions.
Prof. Dr. Mihaela Colhon
Prof. Dr. Camelia Delcea
Dr. Arjab Singh Khuman
Dr. Ioana-Alexandra Bradea
Dr. Surapati Pramanik
Prof. Dr. Jun Ye
Guest Editors
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Keywords
- fuzzy logic
- extensions of fuzzy sets fuzzy sets and hybrid fuzzy sets
- fuzzy algorithms for search, classification, approximation and learning
- type 2 fuzzy sets
- intuitionistic fuzzy logic
- neutrosophic logic
- neutrosophic portfolios
- fuzzy refined neutrosophic logic
- picture fuzzy logic
- plithogenic logic
- fuzzy sets theory-based logic
- applications of fuzzy sets and their extensions
- applications of neutrosophic logic
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