FAMILIES OF OWA OPERATORS

被引：956

作者：

YAGER, RR

机构：

[1] Machine Intelligence Institute, Iona College, New Rochelle

来源：

FUZZY SETS AND SYSTEMS | 1993年 / 59卷 / 02期

关键词：

AGGREGATION; FUZZY SETS; AVERAGING OPERATORS; LINGUISTIC QUANTIFIERS; LOGICAL OPERATORS;

D O I：

10.1016/0165-0114(93)90194-M

中图分类号：

TP301 [理论、方法];

学科分类号：

081202 ;

摘要：

We introduce the ordered weighted averaging (OWA) operators. We look at some semantics and applications associated with these operators. We discuss the problem of obtaining tbe associated weighting parameters. We discuss the connection between OWA operators and linguistic quantifiers. We introduce a number of parametrized families of OWA operators; maximum entropy, S-OWA, step and window are among the most important of these families. We study the evaluation of quantified propositions using these operators. We introduce the idea of aggregate dependent weights.

引用

页码：125 / 148

页数：24

共 43 条

[1]

ACZEL J, 1975, MEASURES INFORMATION

[2] ON SOME LOGICAL CONNECTIVES FOR FUZZY-SETS THEORY [J].

ALSINA, C ;

TRILLAS, E ;

VALVERDE, L .

JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS, 1983, 93 (01) :15-26

[3]

Bellman R. E., 1971, Decision-making in a fuzzy environment, DOI 10.1287/mnsc.17.4.B141

[4]

CHERNOFF H, 1959, ELEMENTARY DECISION

[5] A REVIEW OF FUZZY SET AGGREGATION CONNECTIVES [J].

DUBOIS, D ;

PRADE, H .

INFORMATION SCIENCES, 1985, 36 (1-2) :85-121

[6] NEURAL FUZZY-LOGIC PROGRAMMING [J].

EKLUND, P ;

KLAWONN, F .

IEEE TRANSACTIONS ON NEURAL NETWORKS, 1992, 3 (05) :815-818

[7]

ENGEMANN KJ, 1992, MII1234 MACH INT I I

[8]

Kacprzyk J., 1990, P INT C FUZZ LOG NEU, P819

[9] CHARACTERIZATION OF FUZZY MEASURES CONSTRUCTED BY MEANS OF TRIANGULAR NORMS [J].

KLEMENT, EP .

JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS, 1982, 86 (02) :345-358

[10]

Klir G.J., 1988, FUZZY SETS UNCERTAIN

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