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On the Chebyshev type inequality for seminormed fuzzy integral [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Yao Ouyang
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General Minkowski type and related inequalities for seminormed fuzzy integrals
Minkowski type inequalities for the seminormed fuzzy integrals on abstract spaces are studied in a rather general form. Also related inequalities to Minkowski type inequality for the seminormed fuzzy integrals on abstract spaces are studied.
Bayaz Daraby, Fatemeh Ghadimi
doaj +2 more sources
THE SEMINORMED FUZZY CO-INTEGRAL
In this paper, we introduce the seminormed fuzzy co-integral as a complementary concept of seminormed fuzzy integral, and investigate its properties. Furthermore we propose an application of this new integral for decision making problems.
Sung-Mo Im, Mi-Hye Kim
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An answer to an open problem on seminormed fuzzy integral
We give an answer to Problem 9.3 stated by by Mesiar and Stupnanova (2015). We show that the class of semicopulas solving this problem contains any associative semicopula S such that a the function S(a,.) is continuous and increasing on a countable number of intervals.
Boczek, Michal, Kaluszka, Marek
+7 more sources
On some properties of seminormed fuzzy integrals
6 ...
Boczek, MichaĆ, Kaluszka, Marek
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On convergence in measure for seminormed fuzzy integrals without the continuity of measure
Abstract The key result in this paper shows that autocontinuity is a sufficient and necessary condition on a monotone measure such that convergence in measure of a sequence of measurable functions implies convergence of the corresponding sequence of seminormed fuzzy integrals of those measurable functions.
Do Huy Hoang +4 more
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A Markov-type inequality for seminormed fuzzy integrals
1 ...
J Caballero
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Some of the next articles are maybe not open access.
On a convergence in measure theorem for the seminormed and semiconormed fuzzy integrals
Fuzzy Sets and Systems, 2023zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Tran Nhat Luan, Do Huy Hoang
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General Hardy type inequality for seminormed fuzzy integrals
Applied Mathematics and Computation, 2010The classical Hardy inequality \(\int_0^\infty (\frac Fx)^p\,dx< (\frac p{p-1})^p \int_0^\infty f^p(x) \,dx\) is generalized for seminormed fuzzy integrals. Hardy type inequalities based on an aggregation function for seminormed fuzzy integrals are shown.
Hamzeh Agahi
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From comonotone commuting properties of seminormed fuzzy integrals to solving two open problems
Information Sciences, 2021zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Tran Nhat Luan +2 more
exaly +2 more sources

