Zhi-Qiang Liu
City University of Hong Kong
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Publication
Featured researches published by Zhi-Qiang Liu.
Archive | 2000
Sadaaki Miyamoto; Zhi-Qiang Liu; T. L. Kunii
Introduction multisets and fuzzy multisets model logic, rough sets, and fuzzy sets fuzzy cognitive maps - analysis and extensions methods in hard and fuzzy clustering soft-competitive learning paradigms aggregation operations for fusing fuzzy information fuzzy gated neural networks in pattern recognition soft computing technique in kansei (emotional) information processing vagueness in human judgment and decision making chaos and time series analysis a short course for fuzzy set theory.
soft computing | 2010
Zhi-Qiang Liu; Yan-Kui Liu
This paper proposes an axiomatic framework from which we develop the theory of type-2 (T2) fuzziness, called fuzzy possibility theory. First, we introduce the concept of a fuzzy possibility measure in a fuzzy possibility space (FPS). The fuzzy possibility measure takes on regular fuzzy variable (RFV) values, so it generalizes the scalar possibility measure in the literature. One of the interesting consequences of the FPS is that it leads to a new definition of T2 fuzzy set on the Euclidean space
Archive | 2006
Daniel S. Yeung; Zhi-Qiang Liu; Xi-Zhao Wang; Hong Yan
soft computing | 2008
Yan-Kui Liu; Zhi-Qiang Liu; Jinwu Gao
Re^m,
IEEE Transactions on Image Processing | 2008
Wei Feng; Zhi-Qiang Liu
international conference on pattern recognition | 2004
Jia Zeng; Zhi-Qiang Liu
which we call T2 fuzzy vector, as a map to the space instead of on the space. More precisely, we define a T2 fuzzy vector as a measurable map from an FPS to the space
soft computing | 2008
Jinwu Gao; Zhi-Qiang Liu; Puchen Shen
international conference on pattern recognition | 2006
Lei Xie; Zhi-Qiang Liu
Re^m
international conference on pattern recognition | 2006
Jia Zeng; Zhi-Qiang Liu
international conference on machine learning and cybernetics | 2003
Zhi-Qiang Liu; Ka-Ming Leung
of real vectors. In the current development, we are suggesting that T2 fuzzy vector is a more appropriate definition for a T2 fuzzy set on