Ting-Hai Zhang

dblp:259/5027 · DBLP profile ↗
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11ranked-venue papers
8as first author
10since 2021 · last 2026
0000-0002-5808-218XORCID · corroborated

Domains — the database's venue-derived domains; a paper can count in several

Artificial intelligence and machine learning · 11 · 8 first-author · 10 since 2021
YearPublicationVenuePosition
2026 A compatibility-based characterization of fuzzy implications over 2-uninorms satisfying the law of importation
Wenhuang Li, Mian Xu, Yuan-Yuan He, Ting-Hai Zhang, Feng Qin 0002
Fuzzy Sets Syst.4
2026 New types of ordinal sums of fuzzy Sheffer strokes and the induced pseudo (quasi)-overlap and grouping functions
Ting-Hai Zhang, Feng Qin 0002, Wenhuang Li, Zhihong Yi
Fuzzy Sets Syst.1
2026 General ordinal sums of (pseudo-quasi) overlap and grouping functions
Ting-Hai Zhang, Feng Qin 0002, Wenhuang Li
Fuzzy Sets Syst.1
2026 On A-Sheffer strokes: A new class of cone-monotone functions and their ordinal sum constructions
Yan Zou, Feng Qin 0002, Ting-Hai Zhang
Int. J. Approx. Reason.3
2023 Investigations of T-power based implications satisfying some functional equations related to reasoning schemes
Wenhuang Li, Feng Qin 0002, Ting-Hai Zhang
Int. J. Approx. Reason.3
2023 Distributivity Conditions of Idempotent Uninorms and Two Special Kinds of Aggregation Functions
abstract
Recently, some authors studied the distributive equations for continuous t-norms and some families of usual classes of uninorms over overlap functions in Refs. 25 and 32, but lacked a complete characterization of the distributivity on idempotent uninorms and overlap or grouping functions widely used in image processing. As a supplement to the previous results, in this article we fully characterize the distributivity equations of idempotent uninorms over these two functions by virtue of the associated functions of idempotent uninorms. Moreover, we also discuss the distributivity conditions of above two special functions over idempotent uninorms, yet find in this case that the associated functions of idempotent uninorms must satisfy particular conditions and those two functions usually are a class of special aggregation functions with a constant domain whose value equals to the neutral element of the idempotent uninorm.
Ting-Hai Zhang, Feng Qin 0002, Wenhuang Li
Int. J. Uncertain. Fuzziness Knowl. Based Syst.1
2022 Distributivity characterization of idempotent uni-nullnorms and overlap or grouping functions
Ting-Hai Zhang, Feng Qin 0002, Qimin Hu, Zhenhua Cao
Int. J. Approx. Reason.1
2022 Modularity characterization on general 2-uninorms and overlap or grouping functions
Ting-Hai Zhang, Feng Qin 0002, Qimin Hu
Soft Comput.1
2021 On the distributivity equations between uni-nullnorms and overlap (grouping) functions
Ting-Hai Zhang, Feng Qin 0002, Wenhuang Li
Fuzzy Sets Syst.1
2021 Modularity conditions between overlap (grouping) function and uni-nullnorm or null-uninorm
Ting-Hai Zhang, Feng Qin 0002, Huawen Liu, Ya-Ming Wang
Fuzzy Sets Syst.1
2020 On distributive laws between 2-uninorms and overlap (grouping) functions
Ting-Hai Zhang, Feng Qin 0002
Int. J. Approx. Reason.1