Relating intuitionistic fuzzy sets and interval-valued fuzzy SETS through bilattices

Applied Computational Intelligence - Proceedings of the 6th International FLINS Conference

Volumn , Issue , 2004, Pages 57-64

  Arieli, O ^a   Cornelis, C ^b   Deschrijver, G ^b   Kerre, E E ^b  

^a ACADEMIC COLLEGE OF TEL AVIV YAFFO   (Israel)

^b GHENT UNIVERSITY   (Belgium)

Author keywords

[No Author keywords available]

Indexed keywords

APPROXIMATION THEORY; FUNCTIONS; MAPPING; MATHEMATICAL OPERATORS; NUMBER THEORY; SET THEORY;

INTERVAL-VALUED FUZY SETS (IVFS); INTUITIONISTIC FUZZY SETS; MATHEMATICAL STRUCTURES; MEMBERSHIP FUNCTION;

FUZZY SETS;

EID: 8844265935     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1142/9789812702661_0014     Document Type: Conference Paper

References (17)

1. O.Arieli, A.Avron. Reasoning with logical bilattices. Journal of Logic, Language, and Information 5(1), pp.25-63, 1996.
2. O.Arieli, A.Avron. Bilattices and paraconsistency. In: Frontiers of Paraconsistent Logic, D.Batens, C.Mortensen, G.Priest, and J.Van Bendegem, editors, Studies in Logic and Computation 8, Research Studies Press, pp. 11-27, 2000.
3. K.T.Atanassov. Intuitionistic fuzzy sets. VII ITKR Session (1983). Report No. 1697/84 of the Cental. Sci.-Techn. Library of the Bulg. Acad. of Sci.
4. K.T.Atanassov, S.Stoeva. Intuitionistic L-fuzzy sets, Cybernetics and Systems Research 2, pp.539-540, 1984.
5. K.T.Atanassov, G.Gargov. Interval-valued Intuitionistic fuzzy sets. Fuzzy Sets and Systems 31(3), pp.343-349, 1989.
6. N.D.Belnap. A useful four-valued logic. Modern Uses of Multiple-Valued Logic Reidel Publishing Company, pp.7-37, 1977.
7. C.Cornelis, K.T.Atanassov, E.Kerre. Intuitionistic fuzzy sets and interval-valued fuzzy sets: A critical comparison. Proc. EUSFLAT'03, pp.159-163, 2003.
8. C.Cornelis, G.Deschrijver, E.Kerre. Implication in intuitionistic and interval-valued fuzzy set theory. J. Approximate Reasoning 35(1), pp.55-95, 2004.
9. G.Deschrijver, C.Cornelis, E.Kerre. Square and triangle: a comparison, Notes on Intuitionistic Fuzzy Sets 9(3), pp. 11-21, 2003.
10. G.Deschrijver, E.Kerre. On the relationship between some extensions of fuzzy set theory. Fuzzy Sets and Systems 133(2), pp.227-235, 2003.
11. M.Fitting. Bilattices in logic programming. Proc. 20th Int. Symposium on Multiple-Valued Logic, IEEE Press, pp.238-246, 1990.
12. M.Fitting. Kleene's logic, generalized. J. Logic and Comput. 1, 797-810, 1992.
13. M.Fitting. Kleene's three-valued logics and their children. Fundamenta Informaticae 20 (1994), 113-131.
14. M.L.Ginsberg. Multi-valued logics: A uniform approach to reasoning in artificial intelligence, Computer Intelligence 4, pp.256-316, 1988.
15. J.Goguen. L-fuzzy sets. Journal Math. Anal. Appl. 18, pp.145-174, 1967.
16. A.Pankowska, M.Wygralak. Intuitionistic fuzzy sets - An alternative look. Proc. EUSFLAT'03, 2003.
17. L.A.Zadeh. Fuzzy sets. Information and Control 8, pp.338-353, 1965.