Results 21 to 30 of about 12,428 (212)
Uncertain Bonferroni Mean Operators [PDF]
International Journal of Computational Intelligence Systems, 2010 The Bonferroni mean is a traditional mean type aggregation operator bounded by the max and min operators, which is suitable to aggregate the crisp data. In this paper, we consider situations where the input data are interval numbers.
Zeshui Xu
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Journal of Function Spaces, 2019 The aim of this paper is to generalize the Choquet-like integral with respect to a nonmonotonic fuzzy measure for generalized real-valued functions and set-valued functions, which is based on the generalized pseudo-operations and σ-⊕-measures ...
Ting Xie, Zengtai Gong
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AIMS Mathematics, 2023 The Pythagorean Probabilistic Hesitant Fuzzy (PyPHF) Environment is an amalgamation of the Pythagorean fuzzy set and the probabilistic hesitant fuzzy set that is intended for some unsatisfactory, ambiguous, and conflicting situations where each element ...
Misbah Rasheed +5 more
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Approximation by Choquet integral operators [PDF]
Annali di Matematica Pura ed Applicata (1923 -), 2015 The main aim of this paper is to show that the nonlinear Choquet integral can be used to construct nonlinear approximation operators, exactly as by the use in probability of the Lebesgue-type integral, linear and positive approximation operators are constructed.
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Technological and Economic Development of Economy, 2022 Online reviews have become an important data source for analyzing consumers’ preferences. Consumer preference analysis assists product managers to understand consumers’ propensity for different product attributes and make consumer-oriented market ...
Huchang Liao, Qian Yang, Xingli Wu
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SET-VALUED CHOQUET-PETTIS INTEGRALS [PDF]
Korean Journal of Mathematics, 2012 Summary: In this paper, we introduce the Choquet-Pettis integral of set-valued mappings and investigate some properties and convergence theorems for the set-valued Choquet-Pettis integrals.
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Journal of Mathematical Analysis and Applications, 1995 The Choquet integral \(C(f, m)\) of a non-negative measurable function \(f\) with respect to a real-valued monotone set function \(m\) with \(m(\emptyset)= 0\) is defined by the equality \(C(f, m)= \int_{[0, \infty]} m(f\geq x) dx\). In the paper Choquet-like integrals are studied working with so-called pseudoaddition \(\oplus\) and ...
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Intuitionistic fuzzy Einstein Choquet integral operators for multiple attribute decision making
Technological and Economic Development of Economy, 2014 In this paper, we propose some new aggregation operators which are based on the Choquet integral and Einstein operations. The operators not only consider the importance of the elements or their ordered positions, but also consider the interactions ...
Yejun Xu, Huimin Wang, José M. Merigó
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Choquet integrals in potential theory [PDF]
, 1998 This is a survey of various applications of the notion of the Choquet integral to questions in Potential Theory, i.e. the integral of a function with respect to a non-additive set function on subsets of Euclidean n-space, capacity.
Adams, David R.
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Arguments graphiques simples pour comprendre la spécification du modèle d’espérance non additive d’utilité et l’intégrale de Choquet [PDF]
, 1998 Le modèle d’espérance non additive d’utilité ou Choquet Expected Utility (Schmeidler, 1989) est une généralisation du modèle d’espérance d’utilité mettant en oeuvre une mesure de vraisemblance non nécessairement additive et faisant appel au concept d ...
Gayant, Jean-Pascal
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