论文信息 - Binary operators and connective rules

Binary operators and connective rules

The main aim of this paper is to point out that a connective rule should be understood as a consistent family of connectives, in such a way that given any finite sequence of values we can evaluate its connective value. A connective rule is what we really need in practice, not a single connective operator. Only in some few cases we can characterize such a connective rule by means of a unique (associative) binary connective operator.

[1] Ronald R. Yager,et al. On ordered weighted averaging aggregation operators in multicriteria decision-making , 1988 .

[2] Ronald R. Yager,et al. On ordered weighted averaging aggregation operators in multicriteria decisionmaking , 1988, IEEE Trans. Syst. Man Cybern..

[3] R. Yager. Families of OWA operators , 1993 .

[4] George J. Klir,et al. Fuzzy sets, uncertainty and information , 1988 .

[5] János C. Fodor,et al. Characterization of the ordered weighted averaging operators , 1995, IEEE Trans. Fuzzy Syst..

[6] F. J. Juan,et al. Extensive fuzziness , 1987 .

[7] Vincenzo Cutello,et al. Recursive families of OWA operators , 1994, Proceedings of 1994 IEEE 3rd International Fuzzy Systems Conference.

[8] J. Dombi. Basic concepts for a theory of evaluation: The aggregative operator , 1982 .

[9] Ronald R. Yager,et al. MAM and MOM bag operators for aggregation , 1993, Inf. Sci..

[10] R. Yager. Aggregation operators and fuzzy systems modeling , 1994 .

[11] Vincenzo Cutello,et al. Hierarchical Aggregation of OWA operators: Basic Measures and Related Computational Problems , 1995, Int. J. Uncertain. Fuzziness Knowl. Based Syst..

[12] J. Montero,et al. Information Aggregation: Ethical and Computational Issues , 1995 .

[13] Vincenzo Cutello,et al. The computational problems of using OWA operators , 1995 .

[14] F J Montero de Juan. Comprehensive fuzziness , 1986 .