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Parametric Aggregation in Ordered Weighted Averaging

open access: yesInternational Journal of Approximate Reasoning, 2011
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ali Emrouznejad, Gholam R Amin
exaly   +3 more sources
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Ordered fuzzy weighted averages and ordered linguistic weighted averages

International Conference on Fuzzy Systems, 2010
The ordered weighted average (OWA) operator has been widely used in decision-making. In many situations, however, providing crisp numbers for either the sub-criteria or the weights is problematic (there could be uncertainties about them), and it is more meaningful to provide intervals, type-1 fuzzy sets (T1 FSs), interval type-2 fuzzy sets (IT2 FSs ...
Dongrui Wu, Jerry M. Mendel
openaire   +1 more source

Bipolar ordered weighted averages: BIOWA operators

Fuzzy Sets and Systems, 2022
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Radko Mesiar   +2 more
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Minimization of uncertainty for ordered weighted average

International Journal of Intelligent Systems, 2010
Summary: Existing ordered weighted average (OWA) characterization methods maximize similarity among information sources by seeking maximal weights entropy or by minimizing weights variance. These methods are based solely on the weights, and the uncertainties of input information sources are ignored.
Victor M. Vergara, Shan Xia
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The ordered weighted geometric averaging operators

International Journal of Intelligent Systems, 2002
Summary: The Ordered Weighted Averaging (OWA) operator was introduced by Yager. The fundamental aspect of the OWA operator is a reordering step in which the input arguments are rearranged in descending order. In this article, we propose two new classes of aggregation operators called Ordered Weighted Geometric Averaging (OWGA) operators and study some ...
Zeshui Xu, Qingli Da
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Ordered Weighted Averaging

2015
The focus of this chapter is on OWA functions. The formal definitions and the main properties of OWA are presented. Some extensions of the OWA functions are discussed in detail. Various methods of fitting OWA functions to empirical data are presented.
Gleb Beliakov   +2 more
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Least-squared ordered weighted averaging operator weights

International Journal of Intelligent Systems, 2007
The ordered weighted averaging (OWA) operator by Yager (IEEE Trans Syst Man Cybern 1988; 18; 183–190) has received much more attention since its appearance. One key point in the OWA operator is to determine its associated weights. Among numerous methods that have appeared in the literature, we notice the maximum entropy OWA (MEOWA) weights that are ...
Byeong Seok Ahn, Haechurl Park
openaire   +2 more sources

Ordered Weighted Averaging Aggregation on Convex Poset

IEEE Transactions on Fuzzy Systems, 2019
Ordered weighted averaging (OWA) operators, a family of aggregation functions, are widely used in human decision-making schemes to aggregate data inputs of a decision maker's choosing through a process known as OWA aggregation. The weight allocation mechanism of OWA aggregation employs the principle of linear ordering to order data inputs after the ...
Radko Mesiar   +2 more
exaly   +3 more sources

Canonical form of ordered weighted averaging operators

Annals of Operations Research, 2020
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Jin, Lesheng   +3 more
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Additive Weighted Ordered Weighted Average

NAFIPS 2007 - 2007 Annual Meeting of the North American Fuzzy Information Processing Society, 2007
This paper presents a simplified version of Tora's Weighted Ordered Weighted Average based on restricting the Ordered Weighted Average component to a Soft Hurwicz Rule. It provides an easily understood, easily implemented tool that respects both the relative inherent importance of criteria and the degree to which tradeoffs among them are appropriate.
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