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Ordered weighted averaging operators for basic uncertain information granules
Information Sciences, 2023zbMATH Open Web Interface contents unavailable due to conflicting licenses.
LeSheng Jin +7 more
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Iranian Journal of Fuzzy Systems
A generalization of bipolar OWA operators, bipolar ordered weighted quasi-averages, based on the bipolar Choquet g-integrals, so called g-BIOWA operators are introduced and investigated. A generalization of induced OWA operators considering non-negative inputs and order-inducing variables, induced bipolar ordered weighted averages are introduced ...
Kalina, Martin +2 more
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A generalization of bipolar OWA operators, bipolar ordered weighted quasi-averages, based on the bipolar Choquet g-integrals, so called g-BIOWA operators are introduced and investigated. A generalization of induced OWA operators considering non-negative inputs and order-inducing variables, induced bipolar ordered weighted averages are introduced ...
Kalina, Martin +2 more
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Maximum Bayesian entropy method for determining ordered weighted averaging operator weights
Computers & Industrial Engineering, 2012Determination of the ordered weighted averaging (OWA) operators is an important issue in the theory of the OWA operator weights. In this paper, the main existing models for determining the OWA operator weights are outlined and the concept of the Bayesian entropy is introduced.
G. Yari, A.R. Chaji
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On ordered weighted averaging aggregation operators in multicriteria decisionmaking
IEEE Transactions on Systems, Man, and Cybernetics, 1988Summary: We are primarily concerned with the problem of aggregating multicriteria to form an overall decision function. We introduce a new type of operator for aggregation called an ordered weighted aggregation (OWA) operator. We investigate the properties of this operator.
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Ranking of alternatives with ordered weighted averaging operators
International Journal of Intelligent Systems, 2004Summary: Multiattribute decision making is an important part of the decision process for both individual and group problems. We incorporate the fuzzy set theory and the basic nature of subjectivity due to ambiguity to achieve a flexible decision approach suitable for uncertain and fuzzy environments.
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On Prioritized 2-tuple Ordered Weighted Averaging Operators
2012This paper deals with linguistic aggregation problems where there exists a prioritization relationship over attributes. We propose a prioritized 2-tuple ordered weighted averaging (PTOWA) operator and study its properties. We then use this operator and a TOWA operator to aggregate satisfactions of attributes for alternatives.
Cuiping Wei, Xijin Tang, Xiaojie Wang
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Domination of ordered weighted averaging operators over t-norms
Soft Computing, 2003The paper contributes to the theoretical background of applications of fuzzy logics and fuzzy systems to the processing of data on the base of the strongest t-norms. It is known that some of the applications lead to complications connected with the increase of uncertainty.
Mesiar, R., Saminger, S.
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On Ordered Weighted Logarithmic Averaging Operators and Distance Measures
2018 IEEE Symposium Series on Computational Intelligence (SSCI), 2018In this paper we perform an in-depth description of the main properties and families of the introduced ordered weighted logarithmic averaging distance (OWLAD) operator, the generalized ordered weighted averaging distance (GWLAD) operator, and the generalized ordered weighted logarithmic averaging distance (GOWLAD) operator.
Victor G. Alfaro-Garcia +3 more
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Some properties and representation methods for Ordered Weighted Averaging operators
Fuzzy Sets and Systems, 2015zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Consensus Degrees Under Fuzziness via Ordered Weighted Average (OWA) Operators
1995The use of Yager’s (1988) OWA (ordered weighted average) operators is proposed for handling fuzzy linguistic quantifiers (many, most, almost all,... ) which are used for the formalization of a fuzzy majority in the derivation of a “soft” degree of consensus under fuzzy preferences proposed in the authors’ works (Fedrizzi, 1988; Kacprzyk, 1987; Kacprzyk
Fedrizzi, Mario, J. Kacprzyk
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