J
Jing Wang
Researcher at Central South University
Publications - 38
Citations - 3560
Jing Wang is an academic researcher from Central South University. The author has contributed to research in topics: Fuzzy set & Multiple-criteria decision analysis. The author has an hindex of 30, co-authored 37 publications receiving 3159 citations. Previous affiliations of Jing Wang include Central South University Forestry and Technology.
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Simplified neutrosophic sets and their applications in multi-criteria group decision-making problems
TL;DR: The novel operations of simplified neutrosophic numbers (SNNs) are defined and a comparison method based on the related research of intuitionistic fuzzy numbers is developed and some SNN aggregation operators are proposed.
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Interval-valued hesitant fuzzy linguistic sets and their applications in multi-criteria decision-making problems
TL;DR: This work focuses on multi-criteria decision-making (MCDM) problems in which the criteria are in different priority levels and the criteria values take the form of interval-valued hesitant fuzzy linguistic numbers (IVHFLNs).
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Multi-valued Neutrosophic Sets and Power Aggregation Operators with Their Applications in Multi-criteria Group Decision-making Problems
TL;DR: Multi-valued neutrosophic sets (MVNSs) are introduced, which allow the truth-membership, indeterminacy- membership and falsity- membership degree to have a set of crisp values between zero and one, respectively.
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Simplified Neutrosophic Linguistic Multi-criteria Group Decision-Making Approach to Green Product Development
TL;DR: In this article, a multi-criteria group decision-making approach that incorporates power aggregation operators and a TOPSIS-based QUALIFLEX method is proposed to solve green product design selection problems using neutrosophic linguistic information.
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An outranking approach for multi-criteria decision-making with hesitant fuzzy linguistic term sets
TL;DR: An approach of multi-criteria decision-making that combines a hesitant fuzzy linguistic term set (HFLTS) with an outranking method involving systematic comparisons of the assessment values of alternatives for each criterion is suggested.