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Fuzzy Ostrowski type inequalities via h-convex
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Abstracts from the 53rd European Society of Human Genetics (ESHG) Conference: Interactive e-Posters. [PDF]
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The 14th Mathematics Conference for Young Researchers : MCYR14 [PDF]
Rodriguez Mulet, Albert +7 more
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A Comprehensive Survey of Control Strategies for Autonomous Quadrotors [PDF]
Gadsden SA, Kim J, Wilkerson SA
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A generalization of Ostrowski type inequalities for fuzzy-valued functions
2015 Annual Conference of the North American Fuzzy Information Processing Society (NAFIPS) held jointly with 2015 5th World Conference on Soft Computing (WConSC), 2015The present article presents new Ostrowski type inequalities for generalized Hukuhara differentible fuzzy-valued functions. As a consequence of this inequalities we present an error estimation to Riemann-type quadrature rule for fuzzy-valued functions.
A. Flores-Franulic +3 more
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2010
We present optimal upper bounds for the deviation of a fuzzy continuous function from its fuzzy average over \([a, b] \subset {\mathbb R}\), error is measured in the D-fuzzy metric. The established fuzzy Ostrowski type inequalities are sharp, in fact attained by simple fuzzy real number valued functions.
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We present optimal upper bounds for the deviation of a fuzzy continuous function from its fuzzy average over \([a, b] \subset {\mathbb R}\), error is measured in the D-fuzzy metric. The established fuzzy Ostrowski type inequalities are sharp, in fact attained by simple fuzzy real number valued functions.
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Fuzzy Fractional Calculus and the Ostrowski Integral Inequality
2011Here we introduce and study the right and left fuzzy fractional Riemann- Liouville integrals and the right and left fuzzy fractional Caputo derivatives. Then we present the right and left fuzzy fractional Taylor formulae. Based on these we establish a fuzzy fractional Ostrowski type inequality with applications. The last inequality provides an estimate
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