Monomial Geometric Programming with Fuzzy Relation Equation Constraints Regarding Max-Bounded Difference Composition Operator
Abstract
Keywords
References
- Adamopoulos, G.I. and Pappis, C.P., (1993), Some results on the resolution of fuzzy relation equations, Fuzzy Sets Syst. 60, pp. 83-88.
- Adlassnig, K.P., (1986), Fuzzy set theory in medical diagnosis, IEEE Trans. Syst. Man Cybernet. 16, pp. 260-265.
- Czogala, E., Drewniak, J. and Pedrycz, W., (1982), Fuzzy relation equations on a finite set, Fuzzy Sets Syst. 7, pp. 89-101.
- Di Nola, A., (1985), Relational equations in totally ordered lattices and their complete resolution, J. Math. Appl., 107, pp. 148-155.
- Chen, L. and Wang, P.P., Fuzzy relation equations (I), (2002), The general and specialized solving algorithms, Soft Computing, 6, pp. 428-435.
- Fang, S.C. and Li, G., (1999), Solving fuzzy relation equations with a linear objective function, Fuzzy Sets Syst. 103, pp. 107-113.
- Guo, S.Z., Wang, P.Z., Di Nola, A. and Sessa S., (1988), Further contributions to the study of finite fuzzy relation equations, Fuzzy Sets Syst. 26, pp. 93-104.
- Higashi, M. and Klir, G.J., (1984), Resolution of finite fuzzy relation equations, Fuzzy Sets Syst. 13, pp. 65-82.
Details
Primary Language
English
Subjects
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Journal Section
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Authors
A. A. Molai
This is me
Publication Date
December 1, 2015
Submission Date
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Acceptance Date
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Published in Issue
Year 2015 Volume: 5 Number: 2