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A Chebyshev type inequality for fuzzy integrals [PDF]
The classical Chebyshev's integral inequality \(\int_0^1 fg \,d\mu \geq(\int_0^1 f \,d\mu )(\int_0^1 g \,d\mu)\) for \(f, g: [0,1] \to [0, \infty )\) of the same monotonicity type is shown for the case, when the Lebesgue integral is replaced by the Sugeno integral. As a corollary an analogous result for finite number of fuctions is included.
A. Flores-Franulic +1 more
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Fuzzy dynamic output feedback control for nonlinear networked multirate sampled-data systems: An integral inequality method [PDF]
This paper is devoted to fuzzy dynamic output feedback control for nonlinear networked multirate sampled-data systems based on T-S fuzzy systems. Using asynchronous multirate sampled-data, a multirate fuzzy controller is designed.
Weiwei Ma +3 more
semanticscholar +2 more sources
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A Cauchy–Schwarz type inequality for fuzzy integrals
Nonlinear Analysis: Theory, Methods & Applications, 2010In this paper we prove a Cauchy-Schwarz type inequality for fuzzy integrals.
J Caballero, Kishin Sadarangani
exaly +3 more sources
General Chebyshev Type Inequality for Seminormed Fuzzy Integral
Modeling Decisions for Artificial Intelligence, 2019We give a necessary and sufficient condition for Chebyshev type inequality in the class of seminormed fuzzy integrals with respect to m-positively dependent functions. Reviewing the literature many known results are generalized. We also present the Chebyshev type inequality for Shilkret integral for independent random variables.
Michał Boczek, A. Hovana, O. Hutník
semanticscholar +2 more sources
Generalized integral inequality to admissibility analysis for T-S fuzzy singular time-delay systems
Cybersecurity and Cyberforensics Conference, 2019This paper investigates the admissibility analysis problem for T-S fuzzy singular time-delay systems by using the generalized integral inequality method.
Zhiguang Feng
exaly +2 more sources
Order Relations, Convexities, and Jensen’s Integral Inequalities in Interval and Fuzzy Spaces [PDF]
This study presents new interval and fuzzy versions of the Jensen’s integral inequality, which extend the classical Jensen’s integral inequality for real-valued functions, using Aumann and Kaleva integrals. The inequalities for interval-valued functions are interpreted through the preference order relations given by Ishibuchi and Tanaka, which are ...
Tiago Mendonça da Costa +3 more
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Jensen's inequality type integral for fuzzy-interval-valued functions
Fuzzy Sets and Systems, 2017Tiago Mendonça da Costa
exaly +2 more sources
International Journal of Control, Automation and Systems, 2016
Wenpin Luo, Jun Yang
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Wenpin Luo, Jun Yang
exaly +2 more sources

