Ching Feng Wen

Prof. Dr. Ching Feng Wen

Research Center for Nonlinear Analysis and Optimization, Kaohsiung Medical University, Kaohsiung 80708, Taiwan
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Research Focus & Metrics

Academic Career Length

20Years (2007-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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1 June 2022 in Fractional Calculus and Applied Analysis
Verified
Journal Article
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YLYongjian Liu
Yongjian Liu
ZLZhenhai Liu
Zhenhai Liu
SPSisi Peng
Sisi Peng
CWChing Feng Wen
Ching Feng Wen

8 July 2020 in Applied Mathematics & Optimization
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Journal Article
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YLYongjian Liu
Yongjian Liu
ZLZhenhai Liu
Zhenhai Liu
CWChing Feng Wen
Ching Feng Wen
Jen-Chih YaoJen-Chih Yao
Jen-Chih Yao
Shengda ZengShengda Zeng
Shengda Zeng

2 February 2017 in Bulletin of the Malaysian Mathematical Sciences Society
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Journal Article
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SCShih-sen Chang
Shih-sen Chang
CWChing Feng Wen
Ching Feng Wen
Jen-Chih YaoJen-Chih Yao
Jen-Chih Yao

7 February 2019 in IEEE Transactions on Fuzzy Systems
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Journal Article
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ZLZhaowen Li
Zhaowen Li
PZPengfei Zhang
Pengfei Zhang
XGXun Ge
Xun Ge
NXNingxin Xie
Ningxin Xie
GZGangqiang Zhang
Gangqiang Zhang
CWChing Feng Wen
Ching Feng Wen
A fuzzy relation information system may be viewed as an information system with fuzzy relations. Uncertainty measurement is a critical evaluating tool. This paper investigates uncertainty measurement for a fuzzy relation information system. The concept of information structures in a fuzzy relation information system is first described by using set vectors. Then, dependence between information structures in a fuzzy relation information system is given. Next, the axiom definition of the granularity measurement of the uncertainty for fuzzy relation information systems is proposed by means of its information structures. Based upon this axiom definition, information granulation and rough entropy in a fuzzy relation information system are proposed. Moreover, information entropy, information amount, joint entropy, and condition entropy in a fuzzy relation information system are also considered. To show the feasibility of the proposed measures for uncertainty of a fuzzy relation information system, effectiveness analysis is conducted from the angle of statistics. Finally, characterizations of fuzzy relation information systems under a compatible homomorphism are obtained. These results will be helpful for understanding the essence of uncertainty in a fuzzy relation information system.

1 July 2022 in Fuzzy Sets and Systems
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Journal Article
Closed access
YWYan-Kuen Wu
Yan-Kuen Wu
YLYung-Yih Lur
Yung-Yih Lur
CWChing Feng Wen
Ching Feng Wen
SLShie-Jue Lee
Shie-Jue Lee